Pages that link to "Item:Q1775517"

The following pages link to Diophantine approximations and local limit theorem in \(\mathbb R^d\) (Q1775517):

Displaying 19 items.

• A local limit theorem with speed of convergence for Euclidean algorithms and Diophantine costs (Q731697) (← links)
• Edgeworth expansions for weakly dependent random variables (Q2041805) (← links)
• Pointwise normality and Fourier decay for self-conformal measures (Q2054261) (← links)
• A zero-one law for invariant measures and a local limit theorem for coefficients of random walks on the general linear group (Q2080812) (← links)
• Infinite measure mixing for some mechanical systems (Q2099100) (← links)
• Mixing properties of generalized \(T,T^{-1}\) transformations (Q2143224) (← links)
• Asymptotic expansion of correlation functions for \({\mathbb{Z}^d}\) covers of hyperbolic flows (Q2155536) (← links)
• Edgeworth expansions for independent bounded integer valued random variables (Q2169080) (← links)
• Precise large deviation asymptotics for products of random matrices (Q2196366) (← links)
• Exact convergence rates for particle distributions in a non-lattice branching random walk (Q2239018) (← links)
• Stationary measures and invariant subsets of homogeneous spaces. II. (Q2431140) (← links)
• The lineage process in Galton-Watson trees and globally centered discrete snakes (Q2476404) (← links)
• Sharp connections between Berry-Esseen characteristics and Edgeworth expansions for stationary processes (Q3388496) (← links)
• Higher order asymptotics for large deviations – Part I (Q4999982) (← links)
• A Berry-Esseen theorem and Edgeworth expansions for uniformly elliptic inhomogeneous Markov chains (Q6041771) (← links)
• Weak Edgeworth expansion for the mean-field Bose gas (Q6113138) (← links)
• Large deviation expansions for the coefficients of random walks on the general linear group (Q6116325) (← links)
• Logarithmic Fourier decay for self conformal measures (Q6134519) (← links)
• Classical and almost sure local limit theorems (Q6190569) (← links)