학술논문
CHARACTERIZATIONS OF GAMMA DISTRIBUTION VIA SUB-INDEPENDENT RANDOM VARIABLES
이용수 2
- 영문명
- 발행기관
- 충청수학회
- 저자명
- G. G. Hamedani
- 간행물 정보
- 『Journal of the Chungcheong Mathematical Society』Volume 28, No. 2, 187~194쪽, 전체 8쪽
- 주제분류
- 자연과학 > 자연과학일반
- 파일형태
- 발행일자
- 2015.05.30
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국문 초록
The concept of sub-independence is based on the convolution of the distributions of the random variables. It is much weaker than that of independence, but is shown to be sufficient to yield the conclusions of important theorems and results in probability and statistics. It also provides a measure of dissociation between two random variables which is much stronger than uncor-relatedness. Inspired by the excellent work of Jin and Lee (2014), we present certain characterizations of gamma distribution based on the concept of sub-independence.
영문 초록
목차
1. Introduction
2. Characterizations
해당간행물 수록 논문
- SHARP Lp → Lr ESTIMATES OF RESTRICTED AVERAGING OPERATORS OVER CURVES ON PLANES IN FINITE FIELDS
- EXISTENCE OF MILD SOLUTIONS OF PARTIAL NEUTRAL INTEGRODIFFERENTIAL EQUATIONS WITH UNBOUNDED DELAY
- APPROXIMATE QUADRATIC MAPPINGS IN QUASI-β-NORMED SPACES
- A NONDEGENERATE BILINEAR FORM INDUCED BY COLOR POISSON BIALGEBRA
- ON SINGLE CYCLE T-FUNCTIONS GENERATED BY SOME ELEMENTS
- ON THE EXISTENCE OF p-ADIC ROOTS
- BACKWARD EXTENSION OF SUBNORMAL 2-VARIABLE WEIGHTED SHIFTS
- A FIXED POINT APPROACH TO THE STABILITY OF ADDITIVE-QUADRATIC FUNCTIONAL EQUATIONS IN MODULAR SPACES
- KUPKA-SMALE DIFFERENTIABLE MAPS
- MULTIPLE POSITIVE SOLUTIONS OF NONLINEAR BOUNDARY VALUE PROBLEM WITH FINITE FRACTIONAL DIFFERENCE
- CHARACTERIZATIONS OF GAMMA DISTRIBUTION VIA SUB-INDEPENDENT RANDOM VARIABLES
- AN ALGEBRAIC SOLUTION OF EINSTEIN’S FIELD EQUATIONS IN X4
- COMPUTATION OF NIELSEN NUMBERS FOR CERTAIN MAPS OF HYPERBOLIC SURFACES
- A DECOMPOSITION OF THE CURVATURE TENSOR ON SU (3)/T (k, l) WITH A SU (3)-INVARIANT METRIC
- BOUNDEDNESS IN PERTURBED NONLINEAR FUNCTIONAL DIFFERENTIAL SYSTEMS
- HYPERBOLICITY FOR CLOSED RELATIONS
- THE PROPERLY SUPPORTED GENERALIZED PSEUDO DIFFERENTIAL OPERATORS
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