Type of Material: | Thesis |
Title: | Probability models associated with Kratzel function and their applications |
Researcher: | Princy, T. |
Guide: | Singh, S.K. |
Department: | Department of Statistics |
Publisher: | Banaras Hindu University,Varanasi |
Place: | Varanasi |
Year: | 2015 |
Language: | English |
Subject: | Probability | Kratzel function | Applications | Statistics | Life Science |
Dissertation/Thesis Note: | PhD; Department of Statistics, Banaras Hindu University,Varanasi, Varanasi; 2015 |
Fulltext: | Shodhganga |
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035 | __ | |a(IN-AhILN)th_452204 |
040 | __ | |aBHUL_221005|dIN-AhILN |
041 | __ | |aeng |
100 | __ | |aPrincy, T.|eResearcher |
110 | __ | |aDepartment of Statistics|bBanaras Hindu University,Varanasi|dVaranasi|ein |
245 | __ | |aProbability models associated with Kratzel function and their applications |
260 | __ | |aVaranasi|bBanaras Hindu University,Varanasi|c2015 |
300 | __ | |dDVD |
502 | __ | |cDepartment of Statistics, Banaras Hindu University,Varanasi, Varanasi|d2015|bPhD |
518 | __ | |oDate of Registration|d2010-09-01 |
520 | __ | |aThe main objective of statistical distribution theory is to investigate the properties of random phenomena. Random phenomenon is a non-deterministic situation of the physical or experimental process. Many statistical models are available in the literature for modeling various areas of non-deterministic situations. But in some situations, classical distributions like normal, gamma, Weibull, Poisson etc may not be flexible enough for describing the statistical behavior of the data. For handling such situations, several statistical methods have been used to generate the statistical models which include methods of mixing or compounding, method of transformation of variables, Bayesian procedure etc. The present thesis titled Probability Models Associated with Kr¨ atzel Function and their Applications is concerned mainly with statistical models based on the concept of compound (mixture) distributions. This work is devoted to construct some generalized compound models with the help of special functions and thei |
650 | __ | |aStatistics|2UGC |
650 | __ | |aLife Science|2AIU |
653 | __ | |aProbability |
653 | __ | |aKratzel function |
653 | __ | |aApplications |
700 | __ | |aSingh, S.K.|eGuide |
856 | __ | |uhttp://shodhganga.inflibnet.ac.in/handle/10603/218634|yShodhganga |
905 | __ | |afromsg |
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