Pages that link to "Item:Q5901995"

The following pages link to On weak convergence of random fields (Q5901995):

Displaying 24 items.

• Central limit theorems for local empirical processes near boundaries of sets (Q453287) (← links)
• A random field approach to weak convergence of processes (Q689507) (← links)
• Distributional analysis of empirical volatility in GARCH processes (Q947260) (← links)
• Weak convergence for nonuniform \(\varphi\)-mixing random fields (Q1355899) (← links)
• Weak convergence for the row sums of a triangular array of empirical processes under bracketing conditions (Q1965909) (← links)
• The random transposition dynamics on random regular graphs and the Gaussian free field (Q2028963) (← links)
• Convergence of the empirical two-sample \(U\)-statistics with \(\beta\)-mixing data (Q2043739) (← links)
• Asymptotics of sums of regression residuals under multiple ordering of regressors (Q2145041) (← links)
• The tail empirical process for long memory stochastic volatility models with leverage (Q2326064) (← links)
• A generalisation of the fractional Brownian field based on non-Euclidean norms (Q2348415) (← links)
• Tail maximal dependence in bivariate models: estimation and applications (Q2693224) (← links)
• Weak convergence of weighted additive functionals of long-range dependent fields (Q3120611) (← links)
• Bridges and random truncations of random matrices (Q3191249) (← links)
• (Q3725263) (← links)
• (Q3819788) (← links)
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• (Q4728051) (← links)
• Convergence in distribution for randomly stopped random fields (Q5018761) (← links)
• Testing for structural change of AR model to threshold AR model (Q5495700) (← links)
• On weak convergence of random fields (Q5915352) (← links)
• Functional convergence of Berry's nodal lengths: approximate tightness and total disorder (Q6110762) (← links)
• Randomized limit theorems for stationary ergodic random processes and fields (Q6570497) (← links)
• On the consistency and asymptotic normality of multiparameter persistent Betti numbers (Q6650233) (← links)