Pages that link to "Item:Q4393836"
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The following pages link to A Central Limit Theorem for Contractive Stochastic Dynamical Systems (Q4393836):
Displaying 19 items.
- Asymptotics of stationary solutions of multivariate stochastic recursions with heavy tailed inputs and related limit theorems (Q655316) (← links)
- Heavy tail phenomenon and convergence to stable laws for iterated Lipschitz maps (Q662826) (← links)
- Rate of convergence in the central limit theorem for strongly ergodic Markov chains (Q731666) (← links)
- On the recurrence set of planar Markov random walks (Q742108) (← links)
- A correction and some additional remarks on: Stationary solutions of stochastic recursions describing discrete event systems (Q1593622) (← links)
- Central limit theorems for iterated random Lipschitz mappings. (Q1879811) (← links)
- Multidimensional renewal theory in the non-centered case: application to strongly ergodic Markov chains (Q1935439) (← links)
- Convergence to stable laws for multidimensional stochastic recursions: the case of regular matrices (Q1949212) (← links)
- Stabilized model reduction for nonlinear dynamical systems through a contractivity-preserving framework (Q2023565) (← links)
- Recurrence of two-dimensional queueing processes, and random walk exit times from the quadrant (Q2075319) (← links)
- Statistical properties of random dynamical systems with contracting direction (Q2991907) (← links)
- The Nagaev-Guivarc’h method via the Keller-Liverani theorem (Q3056515) (← links)
- Stochastic dynamical systems with weak contractivity properties I. Strong and local contractivity (Q3098898) (← links)
- (Q4254900) (← links)
- A note on invariance principles for iterated random functions (Q4462712) (← links)
- Random iterations of maps on Rk : asymptotic stability, synchronisation and functional central limit theorem (Q5854646) (← links)
- On null-homology and stationary sequences (Q6071181) (← links)
- Robustness of iterated function systems of Lipschitz maps (Q6171942) (← links)
- Probabilistic limit theorems via the operator perturbation method, under optimal moment assumptions (Q6616045) (← links)
