Nonconventional random matrix products
Copyright policy )Nonconventional random matrix products
Let $��_1,��_2,...$ be independent identically distributed random variables and $F:\bbR^\ell\to SL_d(\bbR)$ be a Borel measurable matrix-valued function. Set $X_n=F(��_{q_1(n)},��_{q_2(n)},...,��_{q_\ell(n)})$ where $0\leq q_1
- Hebrew University of Jerusalem Israel
- Czech Academy of Sciences Czech Republic
- Polish Academy of Sciences Poland
- Institute of Mathematics Ukraine
- Institute of Mathematics Belarus
60B20, Strong limit theorems, Random matrices (algebraic aspects), 82B44, Probability (math.PR), avalanche principle, random matrix products, large deviations, Random matrices (probabilistic aspects), Large deviations, FOS: Mathematics, 60F15, Disordered systems (random Ising models, random Schrödinger operators, etc.) in equilibrium statistical mechanics, nonconventional limit theorems, Mathematics - Probability, 60F10
60B20, Strong limit theorems, Random matrices (algebraic aspects), 82B44, Probability (math.PR), avalanche principle, random matrix products, large deviations, Random matrices (probabilistic aspects), Large deviations, FOS: Mathematics, 60F15, Disordered systems (random Ising models, random Schrödinger operators, etc.) in equilibrium statistical mechanics, nonconventional limit theorems, Mathematics - Probability, 60F10
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