Results 211 to 220 of about 31,327 (245)
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Gumbel Distribution: Ordinary Differential Equations
2018In this chapter, homogenous ordinary differential equations (ODES) of different orders were obtained for the probability density function, quantile function, survival function inverse survival function, hazard function and reversed hazard functions of Gumbel distribution.
Hilary I. Okagbue +4 more
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Reliability Test Plan for the Gumbel-Uniform Distribution
Stochastics and Quality Control, 2018AbstractReliability sampling plans are used for determining the acceptability of any product. In this paper, reliability sampling plans for acceptance or rejection of a lot of products submitted for inspection are developed when the lifetimes follow the Gumbel-uniform distribution.
Jose, K. K., Joseph, Jeena
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Interval Estimation for Gumbel Distribution Using Climate Records
Bulletin of the Malaysian Mathematical Sciences Society, 2015zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Asgharzadeh, A., Abdi, M., Nadarajah, S.
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BAYESIAN ANALYSIS OF GUMBEL DISTRIBUTED DATA
Communications in Statistics - Theory and Methods, 2001The form and conditions are delineated for a Bayesian conjugate prior probability density function for Gumbel distributed data. The solution is provided for the posterior normalization constant along with the marginal distribution for the Gumbel scale factor parameter, δ.
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A Characteristic Property of Gumbel's Bivariate Exponential Distribution
Calcutta Statistical Association Bulletin, 1987The present note characterises Gumbel's bivariate exponential distribution by means of the property \[ E[(X_ i-t_ i)^+| X_{3-i}>t_{3-i}]E[(X_ i-s_ i)^+| X_{3-i}>t_{3-i}]= \] \[ E[X_ i| X_{3-i}>t_{3-i}]E[(X_ i-t_ i-s_ i)^+| X_{3-i}>t_{3-i}] \] for all \(s_ i,t_ i\geq 0\), \(i=1,2\), where \((X_ i-t_ i)^+=\max (X_ i-t_ i,0)\).
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Integrative oncology: Addressing the global challenges of cancer prevention and treatment
Ca-A Cancer Journal for Clinicians, 2022Jun J Mao,, Msce +2 more
exaly
Correlation Structure in Farlie-Gumbel-Morgenstern Distributions
Biometrika, 1978Schucany, William R. +2 more
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