Probability Measures on Locally Compact Groups

ยท Springer Science & Business Media
5.0
แž€แžถแžšแžœแžถแž™แžแž˜แŸ’แž›แŸƒ 1
แžŸแŸ€แžœแž—แŸ…โ€‹แžขแŸแžกแžทแž…แžแŸ’แžšแžผแž“แžทแž…
532
แž‘แŸ†แž–แŸแžš
แž€แžถแžšแžœแžถแž™แžแž˜แŸ’แž›แŸƒ แž“แžทแž„แž˜แžแžทแžœแžถแž™แžแž˜แŸ’แž›แŸƒแž˜แžทแž“แžแŸ’แžšแžผแžœแž”แžถแž“แž•แŸ’แž‘แŸ€แž„แž•แŸ’แž‘แžถแžแŸ‹แž‘แŸ แžŸแŸ’แžœแŸ‚แž„แž™แž›แŸ‹แž”แž“แŸ’แžแŸ‚แž˜

แžขแŸ†แž–แžธแžŸแŸ€แžœแž—แŸ…โ€‹แžขแŸแžกแžทแž…แžแŸ’แžšแžผแž“แžทแž€แž“แŸแŸ‡

Probability measures on algebraic-topological structures such as topological semi groups, groups, and vector spaces have become of increasing importance in recent years for probabilists interested in the structural aspects of the theory as well as for analysts aiming at applications within the scope of probability theory. In order to obtain a natural framework for a first systematic presentation of the most developed part of the work done in the field we restrict ourselves to prob ability measures on locally compact groups. At the same time we stress the non Abelian aspect. Thus the book is concerned with a set of problems which can be regarded either from the probabilistic or from the harmonic-analytic point of view. In fact, it seems to be the synthesis of these two viewpoints, the initial inspiration coming from probability and the refined techniques from harmonic analysis which made this newly established subject so fascinating. The goal of the presentation is to give a fairly complete treatment of the central limit problem for probability measures on a locally compact group. In analogy to the classical theory the discussion is centered around the infinitely divisible probability measures on the group and their relationship to the convergence of infinitesimal triangular systems.

แž€แžถแžšแžŠแžถแž€แŸ‹แž•แŸ’แž€แžถแž™ แž“แžทแž„แž˜แžแžทแžœแžถแž™แžแž˜แŸ’แž›แŸƒ

5.0
แž€แžถแžšแžœแžถแž™แžแž˜แŸ’แž›แŸƒ 1

แžœแžถแž™แžแž˜แŸ’แž›แŸƒแžŸแŸ€แžœแž—แŸ…โ€‹แžขแŸแžกแžทแž…แžแŸ’แžšแžผแž“แžทแž€แž“แŸแŸ‡

แž”แŸ’แžšแžถแž”แŸ‹แž™แžพแž„แžขแŸ†แž–แžธแž€แžถแžšแž™แž›แŸ‹แžƒแžพแž‰แžšแž”แžŸแŸ‹แžขแŸ’แž“แž€แŸ”

แžขแžถแž“โ€‹แž–แŸแžแŸŒแž˜แžถแž“

แž‘แžผแžšแžŸแž–แŸ’แž‘แž†แŸ’แž›แžถแžแžœแŸƒ แž“แžทแž„โ€‹แžแŸแž”แŸ’แž›แŸแž
แžŠแŸ†แžกแžพแž„แž€แž˜แŸ’แž˜แžœแžทแž’แžธ Google Play Books แžŸแž˜แŸ’แžšแžถแž”แŸ‹ Android แž“แžทแž„ iPad/iPhone แŸ” แžœแžถโ€‹แž’แŸ’แžœแžพแžŸแž˜แž€แžถแž›แž€แž˜แŸ’แž˜โ€‹แžŠแŸ„แž™แžŸแŸ’แžœแŸแž™แž”แŸ’แžšแžœแžแŸ’แžแžทแž‡แžถแž˜แžฝแž™โ€‹แž‚แžŽแž“แžธโ€‹แžšแž”แžŸแŸ‹แžขแŸ’แž“แž€โ€‹ แž“แžทแž„โ€‹แžขแž“แžปแž‰แŸ’แž‰แžถแžแžฑแŸ’แž™โ€‹แžขแŸ’แž“แž€แžขแžถแž“แž–แŸแž›โ€‹แž˜แžถแž“แžขแŸŠแžธแž“แž’แžบแžŽแžทแž แžฌแž‚แŸ’แž˜แžถแž“โ€‹แžขแŸŠแžธแž“แž’แžบแžŽแžทแžโ€‹แž“แŸ…แž‚แŸ’แžšแž”แŸ‹แž‘แžธแž€แž“แŸ’แž›แŸ‚แž„แŸ”
แž€แžปแŸ†แž–แŸ’แž™แžผแž‘แŸแžšโ€‹แž™แžฝแžšแžŠแŸƒ แž“แžทแž„แž€แžปแŸ†แž–แŸ’แž™แžผแž‘แŸแžš
แžขแŸ’แž“แž€แžขแžถแž…แžŸแŸ’แžŠแžถแž”แŸ‹แžŸแŸ€แžœแž—แŸ…แž‡แžถแžŸแŸ†แžกแŸแž„แžŠแŸ‚แž›แž”แžถแž“แž‘แžทแž‰แž“แŸ…แž€แŸ’แž“แžปแž„ Google Play แžŠแŸ„แž™แž”แŸ’แžšแžพแž€แž˜แŸ’แž˜แžœแžทแž’แžธแžšแžปแž€แžšแž€แžแžถแž˜แžขแŸŠแžธแž“แž’แžบแžŽแžทแžแž€แŸ’แž“แžปแž„แž€แžปแŸ†แž–แŸ’แž™แžผแž‘แŸแžšแžšแž”แžŸแŸ‹แžขแŸ’แž“แž€แŸ”
eReaders แž“แžทแž„โ€‹แžงแž”แž€แžšแžŽแŸโ€‹แž•แŸ’แžŸแŸแž„โ€‹แž‘แŸ€แž
แžŠแžพแž˜แŸ’แž”แžธแžขแžถแž“แž“แŸ…แž›แžพโ€‹แžงแž”แž€แžšแžŽแŸ e-ink แžŠแžผแž…แž‡แžถโ€‹แžงแž”แž€แžšแžŽแŸแžขแžถแž“โ€‹แžŸแŸ€แžœแž—แŸ…แžขแŸแžกแžทแž…แžแŸ’แžšแžผแž“แžทแž€ Kobo แžขแŸ’แž“แž€แž“แžนแž„แžแŸ’แžšแžผแžœโ€‹แž‘แžถแž‰แž™แž€โ€‹แžฏแž€แžŸแžถแžš แž แžพแž™โ€‹แž•แŸ’แž‘แŸแžšแžœแžถแž‘แŸ…โ€‹แžงแž”แž€แžšแžŽแŸโ€‹แžšแž”แžŸแŸ‹แžขแŸ’แž“แž€แŸ” แžŸแžผแž˜แžขแž“แžปแžœแžแŸ’แžแžแžถแž˜โ€‹แž€แžถแžšแžŽแŸ‚แž“แžถแŸ†แž›แž˜แŸ’แžขแžทแžแžšแž”แžŸแŸ‹แž˜แž‡แŸ’แžˆแž˜แžŽแŸ’แžŒแž›แž‡แŸ†แž“แžฝแž™ แžŠแžพแž˜แŸ’แž”แžธแž•แŸ’แž‘แŸแžšแžฏแž€แžŸแžถแžšโ€‹แž‘แŸ…แžงแž”แž€แžšแžŽแŸแžขแžถแž“แžŸแŸ€แžœแž—แŸ…โ€‹แžขแŸแžกแžทแž…แžแŸ’แžšแžผแž“แžทแž€แžŠแŸ‚แž›แžŸแŸ’แž‚แžถแž›แŸ‹แŸ”