Pages that link to "Item:Q638248"

The following pages link to Asymptotic constants for minimal distance in the central limit theorem (Q638248):

Displaying 14 items.

• Entropic approach to E. Rio's central limit theorem for \(W_2\) transport distance (Q383922) (← links)
• Cornish-Fisher expansions about the \(F\)-distribution (Q419561) (← links)
• Berry-Esseen bounds and Edgeworth expansions in the central limit theorem for transport distances (Q681520) (← links)
• Asymptotic development for the CLT in total variation distance (Q726746) (← links)
• The implementation of Milstein scheme in two-dimensional SDEs using the Fourier method (Q1667600) (← links)
• Donsker-type theorem for BSDEs: rate of convergence (Q2040042) (← links)
• The implementation of approximate coupling in two-dimensional SDEs with invertible diffusion terms (Q2194701) (← links)
• The CLT in high dimensions: quantitative bounds via martingale embedding (Q2212600) (← links)
• Existence of Stein kernels under a spectral gap, and discrepancy bounds (Q2320383) (← links)
• A high-dimensional CLT in \(\mathcal {W}_2\) distance with near optimal convergence rate (Q2413246) (← links)
• Edgeworth–Cornish–Fisher–Hill–Davis expansions for normal and non-normal limits via Bell polynomials (Q2804010) (← links)
• A multi-dimensional central limit bound and its application to the euler approximation for Lévy-SDEs (Q4629952) (← links)
• Improved rates of convergence for the multivariate central limit theorem in Wasserstein distance (Q6595693) (← links)
• Sharp high-dimensional central limit theorems for log-concave distributions (Q6616046) (← links)