Some inequalities of linear combinations of independent random variables. II
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Publication:2435222
DOI10.3150/12-BEJ429zbMath1284.60046arXiv1312.2799MaRDI QIDQ2435222
Taizhong Hu, Maochao Xu, Xiaoqing Pan
Publication date: 4 February 2014
Published in: Bernoulli (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1312.2799
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Cites Work
- Unnamed Item
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- Peakedness for weighted sums of symmetric random variables
- Some stochastic inequalities for weighted sums
- The tail behavior of the convolutions of Gamma random variables
- On the linear combination of exponential and gamma random variables
- On the right spread order of convolutions of heterogeneous exponential random variables
- A review of selected topics in multivariate probability inequalities
- Convex orders for linear combinations of random variables
- Some Inequalities of Linear Combinations of Independent Random Variables. I.
- Inequalities for linear combinations of gamma random variables
- Some Majorization Inequalities in Multivariate Statistical Analysis
- Bivariate characterization of some stochastic order relations
- ON ORDERINGS BETWEEN WEIGHTED SUMS OF RANDOM VARIABLES
- ON SKEWNESS AND DISPERSION AMONG CONVOLUTIONS OF INDEPENDENT GAMMA RANDOM VARIABLES
- Inequalities: theory of majorization and its applications
- An inequality for the weighted sums of pairwise i. i. d. generalized Rayleigh random variables