Optimization of time characteristics in activation analysis
Creators
- 1. AS RU, Institute of Nuclear Physics, Tashkent (Uzbekistan)
Description
Full text: The activation analysis temporal characteristics optimization methods developed at present are aimed at determination of optimal values of the three important parameters - irradiation time, cooling time and measurement time. In the performed works, especially in [1-5] the activation analysis processes are described, the optimal values of optimization parameters are obtained from equations solved, and the computational results are given for these parameters for a number of elements. However, the equations presented in [2] were inaccurate, did not allow one to have optimization parameters results for one element content calculations, and it did not take into account background dependence of time. Therefore, we proposed modified equations to determine the optimal temporal parameters and iteration processes for the solution of these equations. It is well-known that the activity of studied sample during measurements does not change significantly, i.e. measurement time is much shorter than the half-life, thus the processes taking place can be described by the Poisson probability distribution, and in general case one can apply binomial distribution. The equation and iteration processes use in this research describe both probability distributions. Expectedly, the cooling time iteration expressions obtained for one element analysis case are similar for the both distribution types, as the optimised time values occurred to be of the same order as half-life values, whereas the cooling time, as we observed, depends on the ratio of the studied sample's peak value to the background peak, and can be significantly larger than the half-life value. This pattern is general, and can be derived from the optimized time expressions, which is supported by the experimental data on short-living isotopes [3,4]. For the isotopes with large half-lives, up to years, like cobalt-60, the cooling time values given in the above mentioned works are equal to months which, apparently, correspond to the experiment time, rather than the calculated half-life itself. The analysis of calculated results and experimental data from the works [1-5] allows one to conclude that the optimal conditions of activation analysis when calculated should be described by binomial distribution. However, the comparison of the obtained optimal time values demonstrated that they are the same for the both distributions, like in case of cooling time, or slightly different in absolute values. (author)
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37122150.pdf
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Additional details
Publishing Information
- Publisher
- Ozbekiston Respublikasi Fanlar Akademiyasi Yadro Fisikasi Instituti
- Imprint Place
- Tashkent (Uzbekistan)
- Imprint Title
- Abstracts of the sixth international conference on modern problems of nuclear physics
- Imprint Pagination
- 390 p.
- Journal Page Range
- p. 286
- Report number
- INIS-UZ--121
Conference
- Title
- 6. International conference on modern problems of nuclear physics
- Dates
- 19-22 Sep 2006
- Place
- Tashkent (Uzbekistan)
INIS
- Country of Publication
- Uzbekistan
- Country of Input or Organization
- Uzbekistan
- INIS RN
- 37122150
- Subject category
- S46: INSTRUMENTATION RELATED TO NUCLEAR SCIENCE AND TECHNOLOGY;
- Resource subtype / Literary indicator
- Conference
- Descriptors DEI
- ACTIVATION ANALYSIS; COBALT 60; COOLING TIME; DISTRIBUTION; EQUATIONS; HALF-LIFE; IRRADIATION; OPTIMIZATION; PEAKS; PROBABILITY; SOLUTIONS
- Descriptors DEC
- BETA DECAY RADIOISOTOPES; BETA-MINUS DECAY RADIOISOTOPES; CHEMICAL ANALYSIS; COBALT ISOTOPES; DISPERSIONS; HOMOGENEOUS MIXTURES; INTERMEDIATE MASS NUCLEI; INTERNAL CONVERSION RADIOISOTOPES; ISOMERIC TRANSITION ISOTOPES; ISOTOPES; MINUTES LIVING RADIOISOTOPES; MIXTURES; NONDESTRUCTIVE ANALYSIS; NUCLEI; ODD-ODD NUCLEI; RADIOISOTOPES; YEARS LIVING RADIOISOTOPES
Optional Information
- Notes
- 5 refs.