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1 Ergebnisse
1
DISCREPANCY BOUNDS FOR UNIFORMLY ERGODIC MARKOV CHAIN QUASI..:
Dick, Josef
;
Rudolf, Daniel
;
Zhu, Houying
The Annals of Applied Probability. 26 (2016) 5 - p. 3178-3205 , 2016
Link:
http://www.jstor.org/stable/24810125
RT Journal T1
DISCREPANCY BOUNDS FOR UNIFORMLY ERGODIC MARKOV CHAIN QUASI-MONTE CARLO
UL https://suche.suub.uni-bremen.de/peid=jstor-24810125&Exemplar=1&LAN=DE A1 Dick, Josef A1 Rudolf, Daniel A1 Zhu, Houying PB Institute of Mathematical Statistics YR 2016 SN 1050-5164 K1 Mathematics K1 Pure mathematics K1 Probability theory K1 Random variables K1 Stochastic processes K1 Markov processes K1 Markov chains K1 Applied sciences K1 Systems science K1 Systems theory K1 Dynamical systems K1 Ergodic theory K1 Physical sciences K1 Physics K1 Mechanics K1 Continuum mechanics K1 Shell theory K1 Spherical shells K1 Spherical caps K1 Discrete mathematics K1 Number theory K1 Numbers K1 Random numbers K1 Mathematical expressions K1 Mathematical functions K1 Social sciences K1 Human geography K1 Political geography K1 Metropolitan areas K1 Mathematical theorems K1 Mathematical objects K1 Mathematical sequences K1 Philosophy K1 Logic K1 Logical postulates K1 Logical givens K1 Applied mathematics K1 Statistics K1 Applied statistics K1 Descriptive statistics K1 Statistical distributions K1 Normal distribution curve K1 Sampling distributions JF The Annals of Applied Probability VO 26 IS 5 SP 3178 OP 3205 LK http://www.jstor.org/stable/24810125 DO http://www.jstor.org/stable/24810125 SF ELIB - SuUB Bremen
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