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A generalized mathematical model for efficiency calibration of gamma detectors: Application to practical cases

机译:用于伽马探测器效率校准的通用数学模型:在实际案例中的应用

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Efficiency calibration, i. e. determination of detection efficiency, εp, is a crucial issue in gamma spectrometry (quantification of gamma spectroscopic measurements) with semiconductor and scintillation detectors. Comparing three possible ways to addressing the problem – relative, absolute and semi empirical – advantages of the latter are emphasized. Among semi empirical models, efficiency transfer using effective solid angles, Ωˉ, is sorted out and briefly elaborated. This approach reduces the problem of efficiency calibration to the determination of Ωˉ. It proved reliable and has been broadly used in practice, mainly in the form of the long existing ANGLE software. Progressing further, a generalized mathematical formula for calcu- lations is developed – first of the kind – offering an opportunity for advanced applications of gamma spectrometry. The formula enables unlimited flexibility in application, as it conveniently separates the source data from the detector data during the integration procedures Ωˉ calculations). Its practicality is demonstrated for a number of typically encountered counting arrangements, as well as for some exotic ones. The relevant formulae are used in PC calculations and numerical testing is further performed so as to check the validity of the mathematical method and the computer code. Care was taken of the optimization of complex numerical procedures employed (involving fivefold numerical integration), so as to keep computation times as low as possible (in order of minutes or even seconds on ordinary PC). Results obtained are affirmative for both the method and the code. The model will be gradually incorporated into ANGLE software, thus making it readily available for routine use by gamma spectrometry community.
机译:效率校准e。在半导体和闪烁探测器的伽马光谱法(伽马光谱测量的量化)中,确定检测效率εp是至关重要的问题。比较解决该问题的三种可能的方法-相对,绝对和半经验-强调后者的优点。在半经验模型中,使用有效立体角Ωˉ进行了效率转移,并进行了简要阐述。这种方法将效率校准的问题减少到确定Ωˉ。它被证明是可靠的,并已在实践中被广泛使用,主要是以长期存在的ANGLE软件的形式。进一步发展,首先开发了一种用于计算的通用数学公式,为先进的伽马能谱法应用提供了机会。该公式在应用中具有无限的灵活性,因为它可以在积分过程Ωˉ计算中方便地将源数据与检测器数据分开。对于许多通常遇到的计数安排以及一些特殊的计数安排,都证明了其实用性。在PC计算中使用了相关公式,并进一步进行了数值测试,以检查数学方法和计算机代码的有效性。采取了对复杂的数值程序进行优化(涉及五倍数值积分)的措施,以使计算时间尽可能的短(在普通PC机上为数分钟甚至数秒)。所获得的结果对于方法和代码都是肯定的。该模型将逐步整合到ANGLE软件中,从而使其可以随时用于γ谱仪界的常规使用。

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