Now showing items 1-12 of 12
| Abstract: | In this paper, a family of bivariate distributions whose marginals are weighted distributions in the original variables is studied. The relationship between the failure rates of the derived and original models are obtained. These relationships are used to provide some characterizations of specific bivariate models |
| Description: | Bulletin of the Calcutta Statistical Association,Vol 57 (227-228),pp 179-194 |
| URI: | http://dyuthi.cusat.ac.in/purl/4285 |
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| Bivariate distr ... d reliablity modelling.pdf | (58.24Kb) |
| URI: | http://dyuthi.cusat.ac.in/purl/1678 |
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| Dyuthi-T0053.pdf | (2.210Mb) |
| Abstract: | The study deals with the distribution theory and applications of concomitants from the Morgenstern family of bivariate distributions.The Morgenstern system of distributions include all cumulative distributions of the form FX,Y(X,Y)=FX(X) FY(Y)[1+α(1-FX(X))(1-FY(Y))], -1≤α≤1.The system provides a very general expression of a bivariate distributions from which members can be derived by substituting expressions of any desired set of marginal distributions.It is a brief description of the basic distribution theory and a quick review of the existing literature.The Morgenstern family considered in the present study provides a very general expression of a bivariate distribution from which several members can be derived by substituting expressions of any desired set of marginal distributions.Order statistics play a very important role in statistical theory and practice and accordingly a remarkably large body of literature has been devoted to its study.It helps to develop special methods of statistical inference,which are valid with respect to a broad class of distributions.The present study deals with the general distribution theory of Mk, [r: m] and Mk, [r: m] from the Morgenstern family of distributions and discuss some applications in inference, estimation of the parameter of the marginal variable Y in the Morgestern type uniform distributions. |
| URI: | http://dyuthi.cusat.ac.in/purl/68 |
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| Dyuthi-T0043.pdf | (1.499Mb) |
| Abstract: | In this paper the class of continuous bivariate distributions that has form-invariant weighted distribution with weight function w(x1, x2) ¼ xa1 1 xa2 2 is identified. It is shown that the class includes some well known bivariate models. Bayesian inference on the parameters of the class is considered and it is shown that there exist natural conjugate priors for the parameters |
| Description: | Statistics, 2003, Vol. 37(3), pp. 259–269 |
| URI: | http://dyuthi.cusat.ac.in/purl/4278 |
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| Form-invariant bivariate weighted.pdf | (165.5Kb) |
| Abstract: | Partial moments are extensively used in literature for modeling and analysis of lifetime data. In this paper, we study properties of partial moments using quantile functions. The quantile based measure determines the underlying distribution uniquely. We then characterize certain lifetime quantile function models. The proposed measure provides alternate definitions for ageing criteria. Finally, we explore the utility of the measure to compare the characteristics of two lifetime distributions |
| Description: | Journal of the Korean Statistical Society 42 (2013) 329–342 |
| URI: | http://dyuthi.cusat.ac.in/purl/4289 |
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| Quantile based ... cts of partial moments.pdf | (253.9Kb) |
| Abstract: | Partial moments are extensively used in actuarial science for the analysis of risks. Since the first order partial moments provide the expected loss in a stop-loss treaty with infinite cover as a function of priority, it is referred as the stop-loss transform. In the present work, we discuss distributional and geometric properties of the first and second order partial moments defined in terms of quantile function. Relationships of the scaled stop-loss transform curve with the Lorenz, Gini, Bonferroni and Leinkuhler curves are developed |
| Description: | Stat Methods Appl (2013) 22:167–182 DOI 10.1007/s10260-012-0213-4 |
| URI: | http://dyuthi.cusat.ac.in/purl/4290 |
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| Quantile based ... m and its applications.pdf | (183.4Kb) |
| URI: | http://dyuthi.cusat.ac.in/purl/1679 |
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| Dyuthi-T0153.pdf | (4.461Mb) |
| URI: | http://dyuthi.cusat.ac.in/purl/1676 |
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| Dyuthi-T0152.pdf | (4.552Mb) |
| Abstract: | This study is about the stability of random sums and extremes.The difficulty in finding exact sampling distributions resulted in considerable problems of computing probabilities concerning the sums that involve a large number of terms.Functions of sample observations that are natural interest other than the sum,are the extremes,that is , the minimum and the maximum of the observations.Extreme value distributions also arise in problems like the study of size effect on material strengths,the reliability of parallel and series systems made up of large number of components,record values and assessing the levels of air pollution.It may be noticed that the theories of sums and extremes are mutually connected.For instance,in the search for asymptotic normality of sums ,it is assumed that at least the variance of the population is finite.In such cases the contributions of the extremes to the sum of independent and identically distributed(i.i.d) r.vs is negligible. |
| URI: | http://dyuthi.cusat.ac.in/purl/776 |
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| Dyuthi-T0089.pdf | (3.775Mb) |
| URI: | http://dyuthi.cusat.ac.in/purl/1171 |
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| Unnikrishnan Nair N 1985.PDF | (555.7Kb) |
| Abstract: | A detailed study of the hydrography of the Cochin Backwaters, the habitat off crassostrea madrasensis has been carried out. Data pertaining to air temperature, water temperature, salinity, dissolved oxygen, turbidity and rainfall have been collected and presented. The temperature fluctuation was in the range of 5°C only and that of salinity between 1.1%o and 32.9%o. Fairly steady salinity has been recorded during the pre-monsoon period (February to May) and drastic declension during the monsoon period (June-September).Dissolved oxygen varied between 2.5 ml/l and 6.5 ml/l. Turbidity was highest in June (27.9 p.p.m.) and minimum (10.2 p.p.m.) in February. A detailed study on marine biofouling in the Cochin Backwaters has been made with special reference to primary film, settlement and growth of the fouling organisms such as hydroids, bryozoans, tube-dwelling polychaetes, barnacles and modiolus |
| Description: | Central Institute of Fisheries Technology, |
| URI: | http://dyuthi.cusat.ac.in/purl/3237 |
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| Dyuthi-T1211.pdf | (5.618Mb) |
Now showing items 1-12 of 12
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