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1 Ergebnisse
1
INVARANCE PRINCIPLE FOR THE RANDOM CONDUCTANCE MODEL WITH U..:
Barlow, M. T.
;
Deuschel, J. -D.
The Annals of Probability. 38 (2010) 1 - p. 234-276 , 2010
Link:
https://www.jstor.org/stable/27795094
RT Journal T1
INVARANCE PRINCIPLE FOR THE RANDOM CONDUCTANCE MODEL WITH UNBOUNDED CONDUCTANCES
UL https://suche.suub.uni-bremen.de/peid=jstor-27795094&Exemplar=1&LAN=DE A1 Barlow, M. T. A1 Deuschel, J. -D. PB Institute of Mathematical Statistics YR 2010 SN 0091-1798 K1 Applied sciences K1 Systems science K1 Systems theory K1 Dynamical systems K1 Ergodic theory K1 Mathematics K1 Applied mathematics K1 Statistics K1 Random walk K1 Physical sciences K1 Physics K1 Mechanics K1 Fluid mechanics K1 Brownian motion K1 Pure mathematics K1 Probability theory K1 Random variables K1 Stochastic processes K1 Martingales K1 Markov processes K1 Mathematical expressions K1 Mathematical inequalities K1 Mathematical theorems K1 Linear algebra K1 Matrix theory K1 Matrices K1 Covariance matrices K1 Discrete mathematics K1 Number theory K1 Numbers K1 Real numbers K1 Rational numbers K1 Integers JF The Annals of Probability VO 38 IS 1 SP 234 OP 276 LK http://dx.doi.org/https://www.jstor.org/stable/27795094 DO https://www.jstor.org/stable/27795094 SF ELIB - SuUB Bremen
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