Asymptotic spacings theory with applications to the two‐sample problem

Canadian Journal of Statistics

Volumn 9, Issue 1, 1981, Pages 79-89

  Holst, Lars ^a   Rao, J S ^a  

^a UNIVERSITY OF CALIFORNIA   (United States)

Author keywords

asymptotic efficiencies; limit distributions; nonparametric methods; sample spacings; spacing frequencies; Two sample problems

Indexed keywords

EID: 84988113067     PISSN: 03195724     EISSN: 1708945X     Source Type: Journal    
DOI: 10.2307/3315298     Document Type: Article

References (14)

1. The asymptotic normality of two test statistics associated with the two‐sample problem
2. Limit theorems for functions of shortest two‐sample spacings and a related test
3. A criterion for testing the hypothesis that two samples are from the same population
4. On the two‐sample problem: A heuristic method for constructing tests
5. A characterization of the asymptotic normality of linear combinations of order statistics from the uniform distribution
6. Asymptotic normality and efficiency for certain goodness of fit tests
7. Two‐conditional limit theorems with applications
8. Asymptotic normality of sum‐functions of spacings
9. Asymptotic theory for some families of two‐sample nonparametric statistics
10. Un théorème sur la division d'une intervalle par des points près au hasard
11. Some tests based on arc‐lengths for the circle
12. Weak convergence of empirical distribution functions of random variables subject to perturbations and scale factors
13. On the distribution of linear functions of spacings from a uniform distribution