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INVARIANCE PRINCIPLES FOR SELF-SIMILAR SET-INDEXED RANDOM F..:

BIERMÉ, HERMINE ; DURIEU, OLIVIER
Transactions of the American Mathematical Society. 366 (2014) 11 - p. 5963-5989 , 2014

Link: http://www.jstor.org/stable/24512732

RT Journal
T1 <Title>INVARIANCE PRINCIPLES FOR SELF-SIMILAR SET-INDEXED RANDOM FIELDS</Title>

UL https://suche.suub.uni-bremen.de/peid=jstor-24512732&Exemplar=1&LAN=DE
				
A1 BIERMÉ, HERMINE
A1 DURIEU, OLIVIER
PB American Mathematical Society
YR 2014
SN 0002-9947
K1 Mathematics
K1 Applied mathematics
K1 Statistics
K1 Statistical theories
K1 Central limit theorem
K1 Philosophy
K1 Logic
K1 Logical topics
K1 Formal logic
K1 Mathematical logic
K1 Mathematical set theory
K1 Mathematical sets
K1 Borel sets
K1 Mathematical analysis
K1 Measure theory
K1 Lebesgue measures
K1 Physical sciences
K1 Physics
K1 Thermodynamics
K1 Thermodynamic properties
K1 Entropy
K1 Mechanics
K1 Fluid mechanics
K1 Brownian motion
K1 Pure mathematics
K1 Probability theory
K1 Random variables
K1 Stochastic processes
K1 Index sets
K1 Mathematical relations
K1 Cardinality
K1 Mathematical expressions
K1 Mathematical theorems
JF Transactions of the American Mathematical Society
VO 366
IS 11
SP 5963
OP 5989
LK http://www.jstor.org/stable/24512732
DO http://www.jstor.org/stable/24512732
SF ELIB - SuUB Bremen

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