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  • Search: subject:"Increasing Hazard Rate"
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Year of publication
Subject
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Increasing Hazard Rate 2 Business network 1 Convolution Distributions 1 Decreasing reversed hazard rate 1 Degree distribution 1 Game theory 1 Increasing hazard rate 1 Increasing hazard rate property 1 Log-concavity 1 Logconcavity 1 Nash equilibrium 1 Nash-Gleichgewicht 1 Network 1 Network game 1 Netzwerk 1 Non-parametric Testing 1 Optional Nonlinear Pricing 1 Order statistics 1 Parallel system 1 Quantity Discounts 1 Random network 1 Series system 1 Social network 1 Soziales Netzwerk 1 Spieltheorie 1 Stochastic Dominance 1 Unternehmensnetzwerk 1 hazard gradient 1 log-concave distribution 1 multivariate increasing hazard rate 1
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Online availability
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Undetermined 4
Type of publication
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Article 3 Book / Working Paper 2
Type of publication (narrower categories)
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Article in journal 1 Aufsatz in Zeitschrift 1
Language
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Undetermined 4 English 1
Author
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An, Mark Yuying 1 Ma, Chunsheng 1 Miravete, Eugenio J 1 Navarro, Jorge 1 Shaked, Moshe 1 Shin, Euncheol 1
Institution
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C.E.P.R. Discussion Papers 1 EconWPA 1
Published in...
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CEPR Discussion Papers 1 Game Theory and Information 1 Journal of Multivariate Analysis 1 Mathematical social sciences 1 Metrika 1
Source
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RePEc 4 ECONIS (ZBW) 1
Showing 1 - 5 of 5
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Social network formation and strategic interaction in large networks
Shin, Euncheol - In: Mathematical social sciences 111 (2021), pp. 34-54
Persistent link: https://www.econbiz.de/10012615621
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Some properties of the minimum and the maximum of random variables with joint logconcave distributions
Navarro, Jorge; Shaked, Moshe - In: Metrika 71 (2010) 3, pp. 313-317
Persistent link: https://www.econbiz.de/10008515486
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Quantity Discounts for Time-Varying Consumers
Miravete, Eugenio J - C.E.P.R. Discussion Papers - 2001
show that the increasing hazard rate property of distributions is preserved under convolution. This result, together with …
Persistent link: https://www.econbiz.de/10005123711
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A Note on the Multivariate Normal Hazard
Ma, Chunsheng - In: Journal of Multivariate Analysis 73 (2000) 2, pp. 282-283
For the multivariate log-concave distribution, it is shown that the hazard gradient is increasing in the sense of Johnson and Kotz. As an immediate consequence, the result of Gupta and Gupta (1997) on the multivariate normal hazard is obtained.
Persistent link: https://www.econbiz.de/10005106977
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Log-concave Probability Distributions: Theory and Statistical Testing
An, Mark Yuying - EconWPA - 1996
Persistent link: https://www.econbiz.de/10005550895
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