Pages that link to "Item:Q1345607"
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The following pages link to Asymptotic distributions for weighted \(U\)-statistics (Q1345607):
Displaying 21 items.
- Strong law of large numbers for weighted \(U\)-statistics: Application to incomplete \(U\)-statistics (Q426718) (← links)
- Deriving the asymptotic distribution of \(U\)- and \(V\)-statistics of dependent data using weighted empirical processes (Q442076) (← links)
- A class of asymptotically normal degenerate quasi \(U\)-statistics (Q652605) (← links)
- Asymptotic distributions of weighted \(U\)-statistics of degree 2 (Q686791) (← links)
- A weak invariance principle for weighted \(U\)-statistics with varying kernels (Q689368) (← links)
- Minimum distance lack-of-fit tests for fixed design (Q710754) (← links)
- A remark on strong law of large numbers for weighted \(U\)-statistics (Q741244) (← links)
- On inference validity of weighted U-statistics under data heterogeneity (Q1786572) (← links)
- On weighted \(U\)-statistics for stationary processes. (Q1879839) (← links)
- Stein's method of exchangeable pairs in multivariate functional approximations (Q2042859) (← links)
- Non-uniform Berry-Esseen bounds for weighted \(U\)-statistics and generalized \(L\)-statistics (Q2254357) (← links)
- Approximating high-dimensional infinite-order \(U\)-statistics: statistical and computational guarantees (Q2283566) (← links)
- Randomized incomplete \(U\)-statistics in high dimensions (Q2284368) (← links)
- On weak approximations of \(U\)-statistics (Q2389325) (← links)
- Inference of weighted \(V\)-statistics for nonstationary time series and its applications (Q2448724) (← links)
- Almost sure representations of weighted<i>U</i>-statistics with applications (Q3509725) (← links)
- (Q4265226) (← links)
- (Q5488429) (← links)
- On the asymptotic behavior of weighted \(U\)-statistics (Q5919591) (← links)
- Asymptotic normality for -dependent and constrained -statistics, with applications to pattern matching in random strings and permutations (Q6068845) (← links)
- Limit theorems for a class of processes generalizing the <i>U</i> -empirical process (Q6550289) (← links)
