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textbook:nrctextbook:chapter9 [2025-04-16 15:06]
Merja Herzig 		textbook:nrctextbook:chapter9 [2025-05-07 13:23] (current)
Merja Herzig
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 +{{anchor:nai_counter}}
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-NaI is an effective material for gamma ray measurement since it can be manufactured in large crystals that can absorb readily penetrating gamma rays. The larger the crystal the higher is the [[textbook:nrctextbook:chapter8#8.1._count_rate_and_factors_affecting_on_it|counting efficiency]]. NaI as such is, however, not capable of forming light. It needs an activation by adding Tl<sup>+</sup> ions into the crystal framework and therefore the crystal material is denoted as NaI(Tl). Tallium ions act as luminescent centers in the NaI crystal. Typically 0.001 mol-% of tallium is added to NaI. The light formation process in NaI(Tl) takes place in the following way:+NaI is an effective material for [[textbook:nrctextbook:chapter5#gamma|gamma ray]] measurement since it can be manufactured in large crystals that can absorb readily penetrating gamma rays. The larger the crystal the higher is the [[textbook:nrctextbook:chapter8#counting_efficiency|counting efficiency]]. NaI as such is, however, not capable of forming light. It needs an activation by adding Tl<sup>+</sup> ions into the crystal framework and therefore the crystal material is denoted as NaI(Tl). Tallium ions act as luminescent centers in the NaI crystal. Typically 0.001 mol-% of tallium is added to NaI. The light formation process in NaI(Tl) takes place in the following way:
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-  * gamma radiation primarily results in the formation of electrons (e<sup>-</sup>) and holes (h<sup>+</sup>) in ionization of the detector atoms: $\gamma \rightarrow e^- + h^+$+  * [[textbook:nrctextbook:chapter5#gamma|gamma radiation]] primarily results in the formation of [[textbook:nrctextbook:chapter2#electron|electrons]] (e<sup>-</sup>) and holes (h<sup>+</sup>) in [[textbook:nrctextbook:chapter7#ionization|ionization]] of the [[textbook:nrctextbook:chapter8#detector|detector]] atoms: $\gamma \rightarrow e^- + h^+$
   * the electrons interact with tallium ions to form tallium atoms $e^- + \text{Tl}^+ \rightarrow \text{Tl}^0$ while the holes interact with tallium ions to form divalent tallium ions $h^+ + \text{Tl}^+ \rightarrow \text{Tl}^{2+}$   * the electrons interact with tallium ions to form tallium atoms $e^- + \text{Tl}^+ \rightarrow \text{Tl}^0$ while the holes interact with tallium ions to form divalent tallium ions $h^+ + \text{Tl}^+ \rightarrow \text{Tl}^{2+}$
   * then tallium atoms interact with holes to form excited tallium ions $h^+ + \text{Tl}^0 \rightarrow (\text{Tl}^+)^*$ and divalent tallium ions interact with electrons also forming excited tallium ions $e^- + \text{Tl}^{2+} \rightarrow (\text{Tl}^+)^*$   * then tallium atoms interact with holes to form excited tallium ions $h^+ + \text{Tl}^0 \rightarrow (\text{Tl}^+)^*$ and divalent tallium ions interact with electrons also forming excited tallium ions $e^- + \text{Tl}^{2+} \rightarrow (\text{Tl}^+)^*$
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-Since the excitation energy level of (Tl<sup>+</sup>)* is lower than that of NaI the crystal does not absorb the formed light photons.+Since the [[textbook:nrctextbook:chapter7#excitation|excitation]] energy level of (Tl<sup>+</sup>)* is lower than that of NaI the crystal does not absorb the formed light photons.
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 {{anchor:photomultiplier_tube}} {{anchor:photomultiplier_tube}}
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-The light photons, more than 10000 for each MeV energy absorbed in the NaI(Tl) crystal, are transformed into electric pulses with a photomultiplier tube (PMT) (Figure IX.1). The number of light photons is directly proportional to the energy of gamma rays absorbed in the crystal. The light photons first hit the photocathode at the PMT end facing the NaI(Tl) crystal. Photocathode material is typically made of Cs<sub>3</sub>Sb, which releases electrons when light photons hit it. The number of  +The light photons, more than 10000 for each MeV energy absorbed in the NaI(Tl) crystal, are transformed into electric pulses with a [[textbook:nrctextbook:chapter9#photomultiplier_tube|photomultiplier tube]] (PMT) (Figure IX.1). The number of light photons is directly proportional to the energy of gamma rays absorbed in the crystal. The light photons first hit the photocathode at the PMT end facing the NaI(Tl) crystal. Photocathode material is typically made of Cs<sub>3</sub>Sb, which releases [[textbook:nrctextbook:chapter2#electron|electrons]] when light photons hit it. The number of released electrons is directly proportional to the number of photons hitting the photocathode. PMT multiplies the number of electrons to a countable electric pulse with the aid of successive dynodes, also made of Cs<sub>3</sub>Sb, the number of which is typically 10-14. Electric voltage is applied between each pair of dynodes which results in the increase of electron energies between the dynodes increasing release on electrons from dynodes. The high voltage through the whole PMT is 1000-2000V and the multiplication factor of electrons across the PMT is about 106. This multiplication factor is the same for all events and thus the initial number of electrons released from the photocathode is always multiplied in the PMT by the same factor. Thus, the energy information of a gamma ray absorbed in the crystal remains in all steps: formation of electrons as the primary process, formation of light photons in the crystal, formation on electrons in the photocathode and multiplication of electrons in PMT. Thus the height of the electric pulse is directly proportional to the energy of the detected gamma ray. This is, however, an ideal picture and the response varies from event to another and, instead of lines, broader peaks in the spectra are observed. The maximum of each peak, however, represents the energy of a detected gamma ray.
-released electrons is directly proportional to the number of photons hitting the photocathode. PMT multiplies the number of electrons to a countable electric pulse with the aid of successive dynodes, also made of Cs<sub>3</sub>Sb, the number of which is typically 10-14. Electric voltage is applied between each pair of dynodes which results in the increase of electron energies between the dynodes increasing release on electrons from dynodes. The high voltage through the whole PMT is 1000-2000V and the multiplication factor of electrons across the PMT is about 106. This multiplication factor is the same for all events and thus the initial number of electrons released from the photocathode is always multiplied in the PMT by the same factor. Thus, the energy information of a gamma ray absorbed in the crystal remains in all steps: formation of electrons as the primary process, formation of light photons in the crystal, formation on electrons in the photocathode and multiplication of electrons in PMT. Thus the height of the electric pulse is directly proportional to the energy of the detected gamma ray. This is, however, an ideal picture and the response varies from event to another and, instead of lines, broader peaks in the spectra are observed. The maximum of each peak, however, represents the energy of a detected gamma ray.+
  
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 (http://chemwiki.ucdavis.edu/Analytical_Chemistry/Instrumental_Analysis/Spectrometer/Detectors/Detectors). (http://chemwiki.ucdavis.edu/Analytical_Chemistry/Instrumental_Analysis/Spectrometer/Detectors/Detectors).
  
 +{{anchor:single_channel_mode}}
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-Since NaI(Tl) can be produced as large crystals they have good gamma ray detection efficiency, much better than what is obtained with semiconductor detectors. They can also be produced as well-type crystals in which a cylindrical whole is drilled in the middle of crystal. The sample to be counted is placed in the hole, which considerably increases counting efficiency compared to planar crystals. The drawback of solid scintillators in comparison with semiconductor detectors is their poor energy resolution. The energy resolution of NaI(Tl) detector is approximately 50-100 keV for  +Since NaI(Tl) can be produced as large crystals they have good gamma ray [[textbook:nrctextbook:chapter8#counting_efficiency|detection efficiency]], much better than what is obtained with [[textbook:nrctextbook:chapter9#semiconductor_detectors_gamma|semiconductor detectors]]. They can also be produced as well-type crystals in which a cylindrical whole is drilled in the middle of crystal. The sample to be counted is placed in the hole, which considerably increases [[textbook:nrctextbook:chapter8#counting_efficiency|counting efficiency]] compared to planar crystals. The drawback of solid scintillators in comparison with semiconductor detectors is their poor [[textbook:nrctextbook:chapter8#energy_resolution|energy resolution]]. The energy resolution of NaI(Tl) detector is approximately 50-100 keV for gamma rays of energy between 2 - 0.5 MeV while with semiconductor detectors the resolution is about 50-times better (Figure IX.2). Therefore, due to overlapping peaks solid scintillators cannot be used for identification of [[textbook:nrctextbook:chapter4|radionuclides]] from samples having a large number of radionuclides. Solid scintillators are used in gamma spectrometry only when high detection efficiency is needed and when the sample does not have a large number of radionuclides. More usually, solid scintillators are used in counting of single radionuclides in a single channel mode. In this, only the pulses of the [[textbook:nrctextbook:chapter9#photopeak|photopeak]], representing the energy of the most intensive gamma transition, are counted. This is accomplished by use of voltage discriminators: the lower discriminator rejects pulses of smaller height than the set value while the upper discriminator rejects pulses of greater height than the set value.
-gamma rays of energy between 2 - 0.5 MeV while with semiconductor detectors the resolution is about 50-times better (Figure IX.2). Therefore, due to overlapping peaks solid scintillators cannot be used for identification of radionuclides from samples having a large number of radionuclides. Solid scintillators are used in gamma spectrometry only when high detection efficiency is needed and when the sample does not have a large number of radionuclides. More usually, solid scintillators are used in counting of single radionuclides in a single channel mode. In this, only the  +
-pulses of the photopeak, representing the energy of the most intensive gamma transition, are counted. This is accomplished by use of voltage discriminators: the lower discriminator rejects pulses of smaller height than the set value while the upper discriminator rejects pulses of greater height than the set value.+
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-In addition to NaI(Tl) detectors there are other types of solid scintillators, such as CsI(Tl), Bi<sub>4</sub>Ge<sub>3</sub>O<sub>12</sub> and LaBr<sub>3</sub>(Ce). In developing solid scintillators two objectives have been sought: to improve counting efficiency and to improve energy resolution. An example of the former is Bi<sub>4</sub>Ge<sub>3</sub>O<sub>12</sub>, also called BGO, which has a better counting efficiency compared to NaI(Tl) due its higher density of 7.1 g/cm<sup>3</sup> compared to 3.7 g/cm<sup>3</sup> of NaI(Tl). The Ce-activated lanthanum chloride  +In addition to NaI(Tl) detectors there are other types of solid scintillators, such as CsI(Tl), Bi<sub>4</sub>Ge<sub>3</sub>O<sub>12</sub> and LaBr<sub>3</sub>(Ce). In developing solid scintillators two objectives have been sought: to improve [[textbook:nrctextbook:chapter8#counting_efficiency|counting efficiency]] and to improve [[textbook:nrctextbook:chapter8#energy_resolution|energy resolution]]. An example of the former is Bi<sub>4</sub>Ge<sub>3</sub>O<sub>12</sub>, also called BGO, which has a better [[textbook:nrctextbook:chapter8#counting_efficiency|counting efficiency]] compared to NaI(Tl) due its higher density of 7.1 g/cm<sup>3</sup> compared to 3.7 g/cm<sup>3</sup> of NaI(Tl). The Ce-activated lanthanum chloride  
-LaBr<sub>3</sub>(Ce) in turn has a much better energy resolution than NaI(Tl), 3% vs. 8% for 662 keV gamma rays. The BGO detector, however, has a lower energy resolution than NaI(Tl). Thus the choice of the detector should be done on the basis of what property is most needed, efficiency or energy resolution.+LaBr<sub>3</sub>(Ce) in turn has a much better [[textbook:nrctextbook:chapter8#energy_resolution|energy resolution]] than NaI(Tl), 3% vs. 8% for 662 keV gamma rays. The BGO detector, however, has a lower energy resolution than NaI(Tl). Thus the choice of the [[textbook:nrctextbook:chapter8#detectors|detector]] should be done on the basis of what property is most needed, efficiency or energy resolution.
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 {{:textbook:nrctextbook:gamma_spectra_semiconductor_vs_scintillation_detector_fig_9_2.png|}} {{:textbook:nrctextbook:gamma_spectra_semiconductor_vs_scintillation_detector_fig_9_2.png|}}
  
-Figure IX.2. Gamma spectra collected from the same source by a semiconductor detector (left) and by a scintillation detector (right) (http://www.canberra.com/literature/fundamental-principles/).+Figure IX.2. Gamma spectra collected from the same source by a [[textbook:nrctextbook:chapter9#semiconductor_detectors_gamma|semiconductor detector]] (left) and by a [[textbook:nrctextbook:chapter9#solid_scintillators|scintillation detector]] (right) (http://www.canberra.com/literature/fundamental-principles/).
  
 {{anchor:semiconductor_detectors_gamma}} {{anchor:semiconductor_detectors_gamma}}
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-Semiconductor detectors are diodes produced either of silicon or germanium, the former being used for alpha and X-ray detection and the latter for gamma detection. Germanium is more suitable to gamma detection than silicon due to its higher atomic number Z=32, and thus density, which increase the stopping power compared to silicon, the atomic number of which is only Z=14. The formation of photoelectric effect is proportional to the atomic number of the element absorbing gamma rays. Thus, for example, 0.1 MeV gamma rays are absorbed 40-times more efficiently in germanium than in silicon. The detector consists of two parts (Figure IX.3). The other part is pure Si/Ge, having four electrons in the outer shell, doped with atoms having five electrons in the outer  +Semiconductor detectors are diodes produced either of silicon or germanium, the former being used for [[textbook:nrctextbook:chapter11#semiconductor_detectors_alpha|alpha detection]] and X-ray detection and the latter for gamma detection. Germanium is more suitable to gamma detection than silicon due to its higher atomic number Z=32, and thus density, which increase the stopping power compared to silicon, the atomic number of which is only Z=14. The formation of [[textbook:nrctextbook:chapter7#7.4._absorption_of_gamma_radiation|photoelectric effect]] is proportional to the [[textbook:nrctextbook:chapter2#atomic_number|atomic number]] of the element absorbing gamma rays. Thus, for example, 0.1 MeV gamma rays are absorbed 40-times more efficiently in germanium than in silicon. The detector consists of two parts ([[textbook:nrctextbook:chapter9#figure_93|Figure IX.3]]). The other part is pure Si/Ge, having four [[textbook:nrctextbook:chapter2#electron|electrons]] in the outer [[textbook:nrctextbook:chapter2#electron_shells|shell]], doped with atoms having five electrons in the outer shell, such as phosphorus. This type of semiconductor is called n-type and it acts as an electron donor. The other part, p-type, is also pure Si/Ge but now doped with atoms with three electrons in the outer shell, such as boron. This part acts as an electron acceptor with electron holes surrounding boron atoms. When these two parts are attached to each other electrons from n-type move to p-type and a narrow layer at interface, junction, becomes free of electrons and holes. This layer is called depletion layer. When now electrodes are attached to the other sides of n-type and p-type semiconductors, anode to n-type and cathode to p-type and a reverse bias voltage is applied across the system the electrons in the n-type move towards the cathode and the holes towards the anode. This results in a broadening of the depletion layer. To observe maximal depletion layer thickness very high voltages, even up to 5000 V, are used. When a [[textbook:nrctextbook:chapter5#gamma|gamma ray]] or an [[textbook:nrctextbook:chapter5#alpha_particle|alpha particle]] hits this depletion layer it becomes conducting and an electric pulse is recorded in the external electric circuit. This pulse is amplified with a preamplifier and linear amplifier, transformed into a digital form with ADC and counted with multichannel analyzer. Since the energy to create an electron-hole pair is constant to each detector material (about 3 eV for germanium), the electric pulse is directly proportional to the energy of gamma ray or alpha particle. Thus they can be used for energy spectrometry. The semiconductor detectors act similarly to [[textbook:nrctextbook:chapter10|gas ionization detectors]] ([[textbook:nrctextbook:chapter10#ionization_chamber|ionization chamber]] and [[textbook:nrctextbook:chapter10#proportional_counter|proportional counter]]), but the advantage of semiconductor detectors is that the formation time of an electric pulse is much shorter than in the gas ionization detectors. In addition, semiconductor detectors produce about ten times higher number of electrons (and holes) per unit energy absorbed in the detector. To be efficient for gamma ray detection the germanium detector has to be large and the depletion layer should be several centimeters wide. To observe thick depletion layer the germanium used has to be very pure, the fraction of foreign atoms being one atom per 10<sup>10</sup> germanium atoms. These kinds of detectors are called High-purity germanium detectors (HPGe). In the early phases on germanium detector development, beginning from the 1950's, such pure germanium was not available but contained so high amounts of acceptor atoms that only a few millimeter thick depletion zones were obtainable. This naturally decreased the [[textbook:nrctextbook:chapter8#counting_efficiency|counting efficiency]]. To compensate the effect acceptor impurities Li<sup>+</sup> ions were added to germanium crystals, called lithium-drifted germanium detectors (Ge(Li)). Lithium ions compensated the charges of acceptors and made them thus immobile. Li-drifted germanium crystals needed to be kept at liquid nitrogen temperature (-200 °C) all the time; room temperature would destroy them due to high mobility of lithium ions at higher temperatures. In the case of [[textbook:nrctextbook:chapter11|alpha detection]] the n-type facing to the source need to be very thin in order to enable penetration of alpha particles into depletion layer, which is also very thin, less than one micrometer. [[textbook:nrctextbook:chapter11|Alpha detectors and spectrometry]] are described in more detail in [[textbook:nrctextbook:chapter11|chapter XI]].
-shell, such as phosphorus. This type of semiconductor is called n-type and it acts as an electron donor. The other part, p-type, is also pure Si/Ge but now doped with atoms with three electrons in the outer shell, such as boron. This part acts as an electron acceptor with electron holes surrounding boron atoms. When these two parts are attached to each other electrons from n-type move to p-type and a narrow layer at interface, junction, becomes free of electrons and holes. This layer is called  +
-depletion layer. When now electrodes are attached to the other sides of n-type and p-type semiconductors, anode to n-type and cathode to p-type and a reverse bias voltage is applied across the system the electrons in the n-type move towards the cathode and the holes towards the anode. This results in a broadening of the depletion layer. To observe maximal depletion layer thickness very high voltages, even up to 5000 V, are used. When a gamma ray or an alpha particle hits this depletion layer it becomes conducting and an electric pulse is recorded in the external electric circuit. This pulse is amplified with a preamplifier and linear amplifier, transformed into a digital form with ADC and counted with multichannel analyzer. Since the energy to create an electron-hole pair is constant to each detector material (about 3 eV for germanium), the electric pulse is directly proportional to the energy of gamma ray or alpha particle. Thus they can be used for energy spectrometry. The semiconductor detectors act similarly to gas ionization detectors (ionization chamber and proportional counter), but the advantage of semiconductor detectors is that the  +
-formation time of an electric pulse is much shorter than in the gas ionization detectors. In addition, semiconductor detectors produce about ten times higher number of electrons (and holes) per unit energy absorbed in the detector. To be efficient for gamma ray detection the germanium detector has to be large and the depletion layer should be several centimeters wide. To observe thick depletion layer the germanium used has to be very pure, the fraction of foreign atoms being one atom per 10<sup>10</sup> germanium atoms. These kinds of detectors are called High-purity germanium detectors (HPGe). In the early phases on germanium detector development, beginning from the 1950's, such pure germanium was not available but contained so high amounts of acceptor atoms that only a few millimeter thick depletion zones were obtainable. This naturally decreased the counting efficiency. To compensate the effect acceptor impurities Li<sup>+</sup> ions were added to germanium crystals, called lithium-drifted germanium detectors (Ge(Li)). Lithium ions compensated the charges of acceptors and made them thus immobile. Li-drifted germanium crystals needed to be kept at liquid nitrogen temperature (-200 °C) all the time; room temperature would  +
-destroy them due to high mobility of lithium ions at higher temperatures. In the case of alpha detection the n-type facing to the source need to be very thin in order to enable penetration of alpha particles into depletion layer, which is also very thin, less than one micrometer. Alpha detectors and spectrometry are described in more detail in [[textbook:nrctextbook:chapter11|chapter XI]].+
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-As already mentioned, the energy resolution of germanium detector is 50-times better than that of NaI(Tl) detector and absolute resolution is about 2 keV (0.1%) for gamma rays with energies of 2 MeV, about 1.5 keV (0.15%) at 1 MeV, about 1 keV (0.2%) at 0.5 MeV and about 0.5 keV (0.5%) at 0.1 MeV. Thus germanium detectors can be used to identify gamma-emitting radionuclides from a mixture of a number of radionuclides, for example, from environmental and nuclear waste samples. Modern gamma spectrometers are provided with advanced programs, with a memory-stored library of peaks and their intensities of most gamma emitters, and thus the radionuclide identification is done automatically. Quantitative analysis of radionuclides is based on measurement +As already mentioned, the [[textbook:nrctextbook:chapter8#energy_resolution|energy resolution]] of germanium detector is 50-times better than that of [[textbook:nrctextbook:chapter9#nai_counter|NaI(Tl) detector]]  and absolute resolution is about 2 keV (0.1%) for gamma rays with energies of 2 MeV, about 1.5 keV (0.15%) at 1 MeV, about 1 keV (0.2%) at 0.5 MeV and about 0.5 keV (0.5%) at 0.1 MeV. Thus germanium detectors can be used to identify gamma-emitting radionuclides from a mixture of a number of radionuclides, for example, from environmental and nuclear waste samples. Modern gamma spectrometers are provided with advanced programs, with a memory-stored library of peaks and their intensities of most gamma emitters, and thus the radionuclide identification is done automatically. Quantitative analysis of radionuclides is based on measurement 
 of net areas of the representative peaks and using pre-determined [[#9.4._efficiency_calibration|efficiency calibration]], the latter being described later in this chapter. of net areas of the representative peaks and using pre-determined [[#9.4._efficiency_calibration|efficiency calibration]], the latter being described later in this chapter.
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 +{{anchor:figure_93}}
 {{:textbook:nrctextbook:structure_and_function_of_semiconductor_detector_fig_9_3.png|}} {{:textbook:nrctextbook:structure_and_function_of_semiconductor_detector_fig_9_3.png|}}
  
 Figure IX.3. Structure and function of a semiconductor detector. Figure IX.3. Structure and function of a semiconductor detector.
  
 +{{anchor:detection_efficiency_germanium}}
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-The detection efficiency of germanium detectors is dependent on the size of the detector: the larger the detector the higher the efficiency. Efficiency depends also on the gamma energy (Figure IX.4). At higher gamma energies the efficiency decreases due to penetration of gamma rays without interactions with the detector. At energies higher than about 150 keV the efficiency decreases more or less linearly when both energy and efficiency are presented on logarithmic scales. Ordinary germanium detectors are covered with an aluminum shield, which effectively absorbs low energy  +The detection efficiency of germanium detectors is dependent on the size of the detector: the larger the detector the higher the efficiency. Efficiency depends also on the gamma energy ([[textbook:nrctextbook:chapter9#figure_94|Figure IX.4]]). At higher gamma energies the efficiency decreases due to penetration of gamma rays without interactions with the detector. At energies higher than about 150 keV the efficiency decreases more or less linearly when both energy and efficiency are presented on logarithmic scales. Ordinary germanium detectors are covered with an aluminum shield, which effectively absorbs low energy gamma rays. This can be seen in [[textbook:nrctextbook:chapter9#figure_94|Figure IX.4]] as a dramatic drop in efficiency of gamma ray energies below 100 keV. To overcome this and to enable also measurement of low energy gamma rays broad energy (BEGe) and low energy (LEGe) germanium detectors have been developed. These have, instead of aluminum, very thin window, made of either beryllium or carbon composite, between the source and the detector. This allows efficient detection of low energy gamma emitters, such as <sup>210</sup>Pb (46.5 keV) and <sup>241</sup>Am (59.5 keV) supposing their activities are high enough. Energies down to 3 keV can be measured with BEGe/LEGe detectors and even below 1 keV with ultra-low energy detectors.
-gamma rays. This can be seen in Figure IX.4 as a dramatic drop in efficiency of gamma ray energies below 100 keV. To overcome this and to enable also measurement of low energy gamma rays broad energy (BEGe) and low energy (LEGe) germanium detectors have been developed. These have, instead of aluminum, very thin window, made of either beryllium or carbon composite, between the source and the detector. This allows efficient detection of low energy gamma emitters, such as <sup>210</sup>Pb (46.5 keV) and <sup>241</sup>Am (59.5 keV) supposing their activities are high enough. Energies  +
-down to 3 keV can be measured with BEGe/LEGe detectors and even below 1 keV with ultra-low energy detectors.+
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 +{{anchor:figure_94}}
 {{ :textbook:nrctextbook:efficiencies_of_ge_detectors_fig_9_4.png|}} {{ :textbook:nrctextbook:efficiencies_of_ge_detectors_fig_9_4.png|}}
  
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-When used the germanium detectors need to be cooled to about -200°C with liquid nitrogen cryostat (Fig. IX.5) or electrically to reduce electric noice which would considerably increase the background. Modern high purity germanium detectors (HPGE) can be let to warm when not in use but the earlier generation Li-drifted germanium detectors would destroy when letting them to warm up.+When used the germanium detectors need to be cooled to about -200°C with liquid nitrogen cryostat ([[textbook:nrctextbook:chapter9#figure_95|Figure IX.5]]) or electrically to reduce electric noice which would considerably increase the background. Modern high purity germanium detectors (HPGE) can be let to warm when not in use but the earlier generation Li-drifted germanium detectors would destroy when letting them to warm up.
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 +{{anchor:figure_95}}
 {{ :textbook:nrctextbook:liquid_n_cryostat_for_ge_detectors_fig_9_5.png|}} {{ :textbook:nrctextbook:liquid_n_cryostat_for_ge_detectors_fig_9_5.png|}}
  
 Figure IX.5. Liquid nitrogen cryostat for cooling germanium detectors (http://www.canberra.com/products/detectors/germanium-detectors.asp). Figure IX.5. Liquid nitrogen cryostat for cooling germanium detectors (http://www.canberra.com/products/detectors/germanium-detectors.asp).
  
 +{{anchor:germanium_detectors}}
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-Germanium detectors have three types of shapes: planar, coaxial and well (Figure IX.6). Low-energy (LRGe) and broad energy-detectors (BEGe) are planar. The detector size in this construction mode is small and therefore these detectors are not able to efficiently detect high-energy gamma rays.  In the coaxial mode the depletion layer is much thicker and therefore they are suitable in the detection of high-energy gamma rays. In the well-type the sample in placed inside the hole bored in the detector which considerably improves the counting efficiency.+Germanium detectors have three types of shapes: planar, coaxial and well ([[textbook:nrctextbook:chapter9#figure_96|Figure IX.6]]). Low-energy (LRGe) and broad energy-detectors (BEGe) are planar. The detector size in this construction mode is small and therefore these detectors are not able to efficiently detect high-energy gamma rays.  In the coaxial mode the depletion layer is much thicker and therefore they are suitable in the detection of high-energy gamma rays. In the well-type the sample in placed inside the hole bored in the detector which considerably improves the [[textbook:nrctextbook:chapter8#counting_efficiency|counting efficiency]].
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 +{{anchor:figure_96}}
 {{:textbook:nrctextbook:ge_detectors_fig_9_6.png|}} {{:textbook:nrctextbook:ge_detectors_fig_9_6.png|}}
  
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-The counting efficiency of the detectors is the fraction of gamma rays resulting in the formation of electric pulse of the total gamma ray number hitting the detector. The efficiency varies with detector type and the gamma ray energy as was shown in Figure IX.4. To compare efficiencies of various detectors this absolute efficiency is, however, not typically used but instead the efficiency is expressed in a relative manner by comparing the detector efficiency at 1332 keV photo-peak of <sup>60</sup>Co to that of a Na(I) detector of size 3×3 inches at detector to source distance of 25 cm. This relative efficiency varies typically between 10% and 100%, the highest values obtained with larger detectors.+The [[textbook:nrctextbook:chapter8#counting_efficiency|counting efficiency]] of the detectors is the fraction of gamma rays resulting in the formation of electric pulse of the total gamma ray number hitting the detector. The efficiency varies with detector type and the gamma ray energy as was shown in [[textbook:nrctextbook:chapter9#figure_94|Figure IX.4]]. To compare efficiencies of various detectors this absolute efficiency is, however, not typically used but instead the efficiency is expressed in a relative manner by comparing the detector efficiency at 1332 keV [[textbook:nrctextbook:chapter9#photopeak|photopeak]] of <sup>60</sup>Co to that of a [[textbook:nrctextbook:chapter9#nai_counter|NaI(Tl) detector]] of size 3×3 inches at detector to source distance of 25 cm. This relative efficiency varies typically between 10% and 100%, the highest values obtained with larger detectors.
 ### ###
 {{anchor:energy_calibration}} {{anchor:energy_calibration}}
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 ### ###
-Multichannel analyzer sorts the pulses according to their heights, which are proportional to the energy of the gamma rays. To know what channel represents what energy the system needs to be calibrated. This is done by measuring standards of known energies depicted in Figure IX.7. In the figure the channel number are on the x-axis and the energies of the radionuclides on the y-axis. Here, three radionuclides with the following gamma energies are used:+[[textbook:nrctextbook:chapter8#multichannel_analyzer|Multichannel analyzer]] sorts the pulses according to their heights, which are proportional to the energy of the gamma rays. To know what channel represents what energy the system needs to be calibrated. This is done by measuring standards of known energies depicted in [[textbook:nrctextbook:chapter9#figure_97|Figure IX.7]]. In the figure the channel number are on the x-axis and the energies of the [[textbook:nrctextbook:chapter4|radionuclides]] on the y-axis. Here, three radionuclides with the following gamma energies are used:
 ### ###
  
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 |<sup>60</sup>Co |1173 keV and 1332 keV| |<sup>60</sup>Co |1173 keV and 1332 keV|
  
 +{{anchor:calibration_curve_gamma}}
 ### ###
-By plotting a curve of the peak energy versus the channel where the mid point of the peak appears a calibration curve is obtained.  This curve is linear since the initial pulses from detector, proportional to the energy of gamma rays, are amplified in a linear manner. For example, if the maximum of the 662 keV peak of <sup>137</sup>Cs were in the channel 950, the maximum of the 122 keV peak of <sup>57</sup>Co would  +By plotting a curve of the peak energy versus the channel where the mid-point of the peak appears a calibration curve is obtained.  This curve is linear since the initial pulses from detector, proportional to the energy of gamma rays, are amplified in a linear manner. For example, if the maximum of the 662 keV [[textbook:nrctextbook:chapter9#photopeak|peak]] of <sup>137</sup>Cs were in the channel 950, the maximum of the 122 keV peak of <sup>57</sup>Co would  
-be in the channel 175 (=950×122/662) and accordingly the 1173 keV and 1332 keV peaks of <sup>60</sup>Co in channels 1683  (=950×1173/662) and 1911 (=950×1332/662). This linear calibration can now be used to identify unknown peaks in the spectrum. If, for example, a peak maximum of an unkonown sample was found in the channel 1198, one could see from the line that this channel corresponds to 835 keV energy. By examining spectrum library this energy could be shown to belong to <sup>54</sup>Mn. Modern gamma spectrometers both store the calibration curve in their memory and also have a +be in the channel 175 (=950×122/662) and accordingly the 1173 keV and 1332 keV peaks of <sup>60</sup>Co in channels 1683 (=950×1173/662) and 1911 (=950×1332/662). This linear calibration can now be used to identify unknown peaks in the [[textbook:nrctextbook:chapter9#gamma_spectrum|spectrum]]. If, for example, a peak maximum of an unkonown sample was found in the channel 1198, one could see from the line that this channel corresponds to 835 keV energy. By examining spectrum library this energy could be shown to belong to <sup>54</sup>Mn. Modern gamma spectrometers both store the calibration curve in their memory and also have a 
 spectrum library and do the identification analysis automatically. They utilize not only gamma energies of each radionuclides but also relative intensities in case the nuclide has several gamma transitions. spectrum library and do the identification analysis automatically. They utilize not only gamma energies of each radionuclides but also relative intensities in case the nuclide has several gamma transitions.
 ### ###
Line 130: Line 125:
 One needs to bear in mind that the channels where each peaks go to depends on the settings of the amplifier: the higher the amplification the higher is the channel where peaks go. For example, when amplifier gain is doubled, the 662 keV peak of <sup>137</sup>Cs would be found in the above mentioned case in which the channel is 1900 instead of 950. One needs to bear in mind that the channels where each peaks go to depends on the settings of the amplifier: the higher the amplification the higher is the channel where peaks go. For example, when amplifier gain is doubled, the 662 keV peak of <sup>137</sup>Cs would be found in the above mentioned case in which the channel is 1900 instead of 950.
 ### ###
 +{{anchor:figure_97}}
 {{:textbook:nrctextbook:energy_calibration_gamma_fig_9_7.png |}} {{:textbook:nrctextbook:energy_calibration_gamma_fig_9_7.png |}}
  
 Figure IX.7. Energy calibration in gamma spectrometry. Figure IX.7. Energy calibration in gamma spectrometry.
 +
 {{anchor:efficiency_calibration}} {{anchor:efficiency_calibration}}
 ===== 9.4. Efficiency calibration ===== ===== 9.4. Efficiency calibration =====
  
 ### ###
-As is seen from Figure IX.4 the detector efficiency as a function of gamma ray energy is not constant but varies considerably. This must be taken into account by carrying out an efficiency calibration. The system is calibrated by measuring a mixture of radionuclides with a wide range of gamma photopeak energies. The activities of radionuclides should naturally be known and their values should be certified. Such radionuclide mixtures with certified activities are commercially available for efficiency calibration. At least seven radionuclides with varying energy should be used in the mixture. More radionuclides are needed for energy range below about 200 keV since the efficiency here varies in a more complex manner than at higher energies where an approximately linear relationship is obtained between energy and efficiency when presented in logarithmic scales. An example of composition of such standards with energy range from 60 keV to 1836 keV is presented in Table IX.I. This standard is meant for high accuracy calibration and consists of twelve nuclides. The standard is measured sufficiently long time to get at least 10000 counts to every photopeak and their net count rates are calculated by subtracting the background. Net count rates  +As is seen from [[textbook:nrctextbook:chapter9#figure_94|Figure IX.4]] the detector efficiency as a function of gamma ray energy is not constant but varies considerably. This must be taken into account by carrying out an efficiency calibration. The system is calibrated by measuring a mixture of radionuclides with a wide range of gamma [[textbook:nrctextbook:chapter9#photopeak|photopeak]] energies. The [[textbook:nrctextbook:chapter6#activity|activities]] of [[textbook:nrctextbook:chapter4|radionuclides]] should naturally be known and their values should be certified. Such radionuclide mixtures with certified activities are commercially available for efficiency calibration. At least seven radionuclides with varying energy should be used in the mixture. More radionuclides are needed for energy range below about 200 keV since the efficiency here varies in a more complex manner than at higher energies where an approximately linear relationship is obtained between energy and efficiency when presented in logarithmic scales. An example of composition of such standards with energy range from 60 keV to 1836 keV is presented in [[textbook:nrctextbook:chapter9#table_91|Table IX.I]]. This standard is meant for high accuracy calibration and consists of twelve nuclides. The standard is measured sufficiently long time to get at least 10000 counts to every [[textbook:nrctextbook:chapter9#photopeak|photopeak]] and their net [[textbook:nrctextbook:chapter8#count_rate|count rates]] are calculated by [[textbook:nrctextbook:chapter9#subtraction_of_background_gamma|subtracting the background]]. Net count rates are then compared with [[textbook:nrctextbook:chapter6#activity|activities]] to calculate the efficiencies and curve is fitted for the efficiencies as a function of gamma energy, i.e. efficiency calibration curve is plotted ([[textbook:nrctextbook:chapter9#figure_98|Figure IX.8]]). This calibration curve can then be used to calculate the counting efficiency of [[textbook:nrctextbook:chapter9#photopeak|photopeaks]] in actual sample measurements. Software of modern gamma spectrometers do this automatically based on the calibration curve stored in their memory.
-are then compared with activities to calculate the efficiencies and curve is fitted for the efficiencies as a function of gamma energy, i.e. efficiency calibration curve is plotted (Figure IX.8). This calibration curve can then be used to calculate the counting efficiency of photopeaks in actual sample measurements. Software of modern gamma spectrometers do this automatically based on the calibration curve stored in their memory.+
 ### ###
 +{{anchor:table_91}}
 Table IX.I. Composition of a standard for efficiency calibration of gamma spectrometer (NIST).  Table IX.I. Composition of a standard for efficiency calibration of gamma spectrometer (NIST). 
  
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 |<sup>113</sup>Sn |391.7 |<sup>88</sup>Y |1836.1| |<sup>113</sup>Sn |391.7 |<sup>88</sup>Y |1836.1|
  
 +{{anchor:figure_98}}
 {{ :textbook:nrctextbook:efficiency_calibration_curve_fig_9_8.png|}} {{ :textbook:nrctextbook:efficiency_calibration_curve_fig_9_8.png|}}
  
Line 158: Line 154:
  
 ### ###
-Efficiency calibrations are typically done in pure water solutions with the density of approximately 1 g/mL. Calibration curves are determined for all geometries used in actual sample measurements, i.e. for different sample vials, volumes and distances from the detector. When a liquid sample has an essentially different density than that of water, for example, in the case of solutions with high salt concentrations, self-absorption of gamma rays in the sample creates an additional challenge. This is more important with low energy gamma rays. For this kind of samples additional calibrations are needed to account for the density. Even more challenging is the calibration of solid samples due to the lack of proper solid standards with certified radionuclide activities. One can prepare own solid standards by mixing radionuclide standard solution with the solid matrix, sediment for example, and evaporating the solution. When using these kinds of in-house standards the composition of the actual samples should not essentially vary from that of the standard. Another way to do the efficiency calibration for solid samples is to use computational methods, for example  +Efficiency calibrations are typically done in pure water solutions with the density of approximately 1 g/mL. Calibration curves are determined for all geometries used in actual sample measurements, i.e. for different sample vials, volumes and distances from the detector. When a liquid sample has an essentially different density than that of water, for example, in the case of solutions with high salt concentrations, self-absorption of gamma rays in the sample creates an additional challenge. This is more important with low energy gamma rays. For this kind of samples additional calibrations are needed to account for the density. Even more challenging is the calibration of solid samples due to the lack of proper solid standards with certified [[textbook:nrctextbook:chapter4|radionuclide]] [[textbook:nrctextbook:chapter6#activity|activities]]. One can prepare own solid standards by mixing radionuclide standard solution with the solid matrix, sediment for example, and evaporating the solution. When using these kinds of in-house standards the composition of the actual samples should not essentially vary from that of the standard. Another way to do the efficiency calibration for solid samples is to use computational methods, for example by using Monte Carlo computer models. In these, the self-absorption is calculated by taking into account the density and elemental composition of the sample.
-by using Monte Carlo computer models. In these, the self-absorption is calculated by taking into account the density and elemental composition of the sample.+
 ### ###
 {{anchor:photopeak}} {{anchor:photopeak}}
 +{{anchor:gamma_spectrum}}
 +{{anchor:interpretation_of_gamma_spectrum}}
 ===== 9.5. Interpretation of gamma spectra ===== ===== 9.5. Interpretation of gamma spectra =====
  
 ### ###
-In the interpretation of gamma spectra all three major atomic scale interaction processes of gamma rays with detector material need to be taken into account. These are [[textbook:nrctextbook:chapter7#7.4._absorption_of_gamma_radiation|photoelectric effect]], [[textbook:nrctextbook:chapter7#7.4._absorption_of_gamma_radiation|Compton effect]] and [[textbook:nrctextbook:chapter7#7.4._absorption_of_gamma_radiation|pair formation]] (Figure IX.9). +In the interpretation of gamma spectra all three major atomic scale interaction processes of gamma rays with detector material need to be taken into account. These are [[textbook:nrctextbook:chapter7#7.4._absorption_of_gamma_radiation|photoelectric effect]], [[textbook:nrctextbook:chapter7#7.4._absorption_of_gamma_radiation|Compton effect]] and [[textbook:nrctextbook:chapter7#7.4._absorption_of_gamma_radiation|pair formation]] ([[textbook:nrctextbook:chapter9#figure_99|Figure IX.9]]).
-###+
  
 +
 +###
 +{{anchor:figure_99}}
 {{ :textbook:nrctextbook:photoelectric_effect_compton_pair_fomation_detectors_fig_9_9.png|}} {{ :textbook:nrctextbook:photoelectric_effect_compton_pair_fomation_detectors_fig_9_9.png|}}
  
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 ### ###
-In the photoelectric effect a gamma ray loses its energy to a shell electron and these electrons create electric pulses of approximately same height. These can be seen as a peak in the gamma spectrum (IX.9, left side). Another area in the spectrum (IX.9, middle) is the Compton continuum, which is created when gamma ray loses only part of its energy to an electron and the scattered gamma ray escapes the detector. If Compton-scattered gamma ray will not escape the detector but loses its residual energy in a further photoelectron event the created total electric pulse will go to the  +In the [[textbook:nrctextbook:chapter7#7.4._absorption_of_gamma_radiation|photoelectric effect]] a gamma ray loses its energy to a [[textbook:nrctextbook:chapter2#electron_shells|shell electro]]n and these electrons create electric pulses of approximately same height. These can be seen as a peak in the gamma spectrum ([[textbook:nrctextbook:chapter9#figure_99|Figure IX.9]], left side). Another area in the spectrum ([[textbook:nrctextbook:chapter9#figure_99|Figure IX.9]], middle) is the Compton continuum (see [[textbook:nrctextbook:chapter7#7.4._absorption_of_gamma_radiation|Compton effect]]), which is created when gamma ray loses only part of its energy to an [[textbook:nrctextbook:chapter2#electron|electron]] and the scattered gamma ray escapes the detector. If Compton-scattered gamma ray will not escape the detector but loses its residual energy in a further [[textbook:nrctextbook:chapter7#7.4._absorption_of_gamma_radiation|photoelectric event]] the created total electric pulse will go to the [[textbook:nrctextbook:chapter9#photopeak|photopeak]] area. Varying proportion of the gamma energy is lost to Compton electrons and therefore a continuum is seen. Compton electrons do not, however, have continuous energy between zero and the photopeak energy (Eγ) but their spectrum ends at about 200 keV less than the Eγ. This is due to fact that the maximum energy that the gamma ray can lose is when it is scattered to opposite direction to its initial path and the maximum energy of the scattered gamma ray in this case is about 200 keV less than its initial energy, more or less irrespective of the initial energy. Thus a valley is created between the Compton continuum and the photopeak. As seen from the right side of the [[textbook:nrctextbook:chapter9#figure_910|Figure IX.10]] there are, however, pulses in this valley. These are due to simultaneously occurring multiple Compton events and summation of the ensuing electric peaks. At part of such summation pulses go to the photopeak area and they need to be subtracted in the way later described.
-photopeak area. Varying proportion of the gamma energy is lost to Compton electrons and therefore a continuum is seen. Compton electrons do not, however, have continuous energy between zero and the photopeak energy (Eγ) but their spectrum ends at about 200 keV less than the Eγ. This is due to fact that the maximum energy that the gamma ray can lose is when it is scattered to opposite direction to its initial path and the maximum energy of the scattered gamma ray in this case is about 200 keV less than its initial energy, more or less irrespective of the initial energy. Thus a valley is  +
-created between the Compton continuum and the photopeak. As seen from the right side of the Figure IX.10 there are, however, pulses in this valley. These are due to simultaneously occurring multiple Compton events and summation of the ensuing electric peaks. At part of such summation pulses go to the photopeak area and they need to be subtracted in the way later described.+
  
 ### ###
 +{{anchor:figure_910}}
 {{:textbook:nrctextbook:photopeak_compton_in_gamma_spectrum_fig_9_10.png|}} {{:textbook:nrctextbook:photopeak_compton_in_gamma_spectrum_fig_9_10.png|}}
  
 Figure IX.10. Photopeak, Compton continuum and their combination in a gamma spectra. Figure IX.10. Photopeak, Compton continuum and their combination in a gamma spectra.
  
 +{{anchor:annihilation_peak}}
 ### ###
-Gamma rays with energies higher than 1.022 MeV may undergo pair formation, i.e. turn into an electron and a positron. If they both lose their energy in the detector an electric pulse goes to the photopeak area. However, since the positron is not stable but annihilates after losing its kinetic energy with an electron to form two gamma rays of 0.511 MeV energy. In the case where one of these escapes the detector, a peak at Eγ - 0.511 MeV is created and correspondingly a peak at Eγ -1.022 MeV when both annihilation gamma rays escape (Figure IX.11).+Gamma rays with energies higher than 1.022 MeV may undergo [[textbook:nrctextbook:chapter7#7.4._absorption_of_gamma_radiation|pair formation]], i.e. turn into an electron and a [[textbook:nrctextbook:chapter5#positron|positron]]. If they both lose their energy in the detector an electric pulse goes to the photopeak area. However, since the positron is not stable but [[textbook:nrctextbook:chapter5#annihilation|annihilates]] after losing its kinetic energy with an electron to form two gamma rays of 0.511 MeV energy. In the case where one of these escapes the detector, a peak at Eγ - 0.511 MeV is created and correspondingly a peak at Eγ -1.022 MeV when both annihilation gamma rays escape ([[textbook:nrctextbook:chapter9#figure_911|Figure IX.11]]).
 ### ###
 +{{anchor:figure_911}}
 {{:textbook:nrctextbook:gamma_spectrum_fig_9_11.png|}} {{:textbook:nrctextbook:gamma_spectrum_fig_9_11.png|}}
  
Line 193: Line 191:
  
 ### ###
-Still there may be additional peaks in gamma spectra. If two gamma rays simultaneously lose their energy in the detector a sum peak will be formed which is called coincidence summing. Furthermore, X-rays formed after electron capture, internal conversion and formation of Auger electrons may appear at the low energy region, but only when broad energy detector (BEGE) is used. In summary, gamma spectra are complicated, especially when several radionuclides are measured from same sample. Fortunately, there are computer programs, such as the SAMPO program, that take care of the peak analysis.+Still there may be additional peaks in gamma spectra. If two gamma rays simultaneously lose their energy in the detector a sum peak will be formed which is called coincidence summing. Furthermore, X-rays formed after [[textbook:nrctextbook:chapter5#electron_capture|electron capture]], [[textbook:nrctextbook:chapter5#internal_conversion|internal conversion]] and [[textbook:nrctextbook:chapter5#auger_electrons|formation of Auger electrons]] may appear at the low energy region, but only when broad energy detector (BEGE) is used. In summary, gamma spectra are complicated, especially when several radionuclides are measured from same sample. Fortunately, there are computer programs, such as the SAMPO program, that take care of the peak analysis.
  
 ### ###
 +{{anchor:subtraction_of_background_gamma}}
 ===== 9.6. Subtraction of background ===== ===== 9.6. Subtraction of background =====
 {{ :textbook:nrctextbook:substraction_of_compton_background_fig_9_12.png|}} {{ :textbook:nrctextbook:substraction_of_compton_background_fig_9_12.png|}}
 ### ###
-From gamma spectra radioactivities are determined from net peak areas of the photopeaks. In total peaks there are background counts created by external radiation, electric noise, Compton background of the radionuclides, if any, with higher photopeak energy and from multiple Compton events of the measured radionuclide. To get the net peak area the Compton background pulses are subtracted in the way presented in Figure IX.12. In addition, the pulses coming from external sources are subtracted from net peak area based on a separate background measurement but only if there is a peak, corresponding to the measured photopeak, in the background spectrum.+From gamma spectra radioactivities are determined from net peak areas of the [[textbook:nrctextbook:chapter9#photopeak|photopeaks]]. In total peaks there are background counts created by external radiation, electric noise, Compton background of the radionuclides, if any, with higher photopeak energy and from multiple [[textbook:nrctextbook:chapter7#7.4._absorption_of_gamma_radiation|Compton events]] of the measured [[textbook:nrctextbook:chapter4|radionuclide]]. To get the net peak area the Compton background pulses are subtracted in the way presented in Figure IX.12. In addition, the pulses coming from external sources are subtracted from net peak area based on a separate background measurement but only if there is a peak, corresponding to the measured photopeak, in the background spectrum.
 ### ###
 Figure IX.12. Subtraction of Compton background from gross photopeak area. Figure IX.12. Subtraction of Compton background from gross photopeak area.
  
 +{{anchor:sample_preparation_gamma}}
 ===== 9.7. Sample preparation for gamma spectrometric measurement ===== ===== 9.7. Sample preparation for gamma spectrometric measurement =====
  
 ### ###
-Typically gamma spectrum is measured from samples without pretreatment by packing the sample into vial used in efficiency calibration. Also, the sample volume needs to correspond to a calibrated volume. Sometimes, however, pretreatment of samples is necessary. In cases where the activity concentration is so low that the activity of the target nuclide cannot be determined in a reasonable time, preconcentration is needed. For example, <sup>137</sup>Cs concentration in natural waters is usually so  +Typically gamma spectrum is measured from samples without pretreatment by packing the sample into vial used in [[textbook:nrctextbook:chapter9#efficiency_calibration|efficiency calibration]]. Also, the sample volume needs to correspond to a calibrated volume. Sometimes, however, pretreatment of samples is necessary. In cases where the [[textbook:nrctextbook:chapter6#activity_concnetration|activity concentration]] is so low that the [[textbook:nrctextbook:chapter6#activity|activity]] of the target [[textbook:nrctextbook:chapter2#nuclide|nuclide]] cannot be determined in a reasonable time, preconcentration is needed. For example, <sup>137</sup>Cs concentration in natural waters is usually so low that even measuring one-liter samples does not allow its detection in a reasonable time.  Thus <sup>137</sup>Cs is preconcentrated by evaporation into a smaller volume or is chemically separated, for example, by precipitation with ammonium phosphomolybdate. The latter method also separates efficiently <sup>137</sup>Cs from interfering radionuclides and thus gives a more accurate result.
-low that even measuring one-liter samples does not allow its detection in a reasonable time.  Thus <sup>137</sup>Cs is preconcentrated by evaporation into a smaller volume or is chemically separated, for example, by precipitation with ammonium phosphomolybdate. The latter method also separates efficiently <sup>137</sup>Cs from interfering radionuclides and thus gives a more accurate result.+
 ### ###
  
textbook/nrctextbook/chapter9.1744808797.txt.gz · Last modified: 2025-04-16 15:06 by Merja Herzig

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