Pages that link to "Item:Q651068"

The following pages link to The Berry-Esséen type bound of sample quantiles for strong mixing sequence (Q651068):

Displaying 18 items.

• Berry-Esséen bound of sample quantiles for negatively associated sequence (Q357681) (← links)
• Quantitative central limit theorems for Mexican needlet coefficients on circular Poisson fields (Q513769) (← links)
• Berry-Esséen bound of sample quantiles for \(\varphi \)-mixing random variables (Q662088) (← links)
• Uniformly asymptotic normality of sample quantiles estimator for linearly negative quadrant dependent samples (Q824704) (← links)
• Normal approximations for wavelet coefficients on spherical Poisson fields (Q2258959) (← links)
• The Bahadur representation for sample quantiles under dependent sequence (Q2274175) (← links)
• The Berry-Esséen bound of sample quantiles for NA sequence (Q2405581) (← links)
• The Bahadur representation of sample quantiles for weakly dependent sequences (Q2804554) (← links)
• Optimal rate of convergence for empirical quantiles and distribution functions for time series (Q2830682) (← links)
• Some probability inequalities of least-squares estimator in non linear regression model with strong mixing errors (Q2980050) (← links)
• Berry–Esséen theorem for sample quantiles of asymptotically uncorrelated non reversible Markov chains (Q4976271) (← links)
• A Note on the Berry--Esseen Bounds for $\rho$-Mixing Random Variables and Their Applications (Q5046633) (← links)
• MODERATE DEVIATION PRINCIPLE OF SAMPLE QUANTILES AND ORDER STATISTICS (Q5050860) (← links)
• A Berry-Esseen theorem for sample quantiles under association (Q5096023) (← links)
• PA序列样本分位数估计的Berry-Esséen 型界 (Q5143671) (← links)
• A Note on the Berry-Esséen Bound of Sample Quantiles for ϕ-mixing Sequence (Q5172786) (← links)
• Some improved results on Berry–Esséen bounds for strong mixing random variables and applications (Q6168298) (← links)
• The Bahadur representation for empirical and smooth quantile estimators under association (Q6549583) (← links)