This paper presents results concerning those sets of finite B o d measures p on a locally compact Hausdorff space X with countable topological base which can be represented as the set of limit distributions of some sequence. They arc characterized by being nonanpty, closed, connected and containing
Note on the Discrepancy of Well-Distributed Sequences
โ Scribed by Peter Schatte
- Publisher
- John Wiley and Sons
- Year
- 1988
- Tongue
- English
- Weight
- 179 KB
- Volume
- 139
- Category
- Article
- ISSN
- 0025-584X
No coin nor oath required. For personal study only.
โฆ Synopsis
The concept of well-hstribution with respect to weighted means was introduced for the interval [0, 1) by the author [4], [j], cf. also TICHY [7], [8] for a preparatory special case. Recently DRMOTA/TICHT [l] have generalized t h s concept to a compact metric space X. They have got first metric results. I n the following we wish to complement the quantitative metric results of DRDIOTA/TICHY [l] in outstandmg cases.
Let P(t) be a weight function on [I, m), i.e., P(t) has a non-increasing derivative
๐ SIMILAR VOLUMES
## Abstract In this note we give upper bounds of the weighted discrepancy of the sequence (__f__ (__n__)), when __f__โณ(__x__) satisfies some conditions. Furthermore, by applying the generalized van der Corput's inequality, we give upper bounds of the weighted discrepancy of the sequence (__f__(__n_
Suppose X,, X,, ..., X, are independent and identically distributed random variables with absolutely continuous distribution function F. It is known that if F is standard normal distribution then (i) 2 X : is a chi-square with n degrees of freedom and (ii) nX2 is a chi-square with 1 degrees of freed
This study examines associations of immigrants' well-being with the discrepancies they perceive between their own acculturation attitudes and the acculturation expectations of members of the host society. A hundred immigrants to Israel from the former Soviet Union reported their personal value prior