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Anzahl der Einträge: 9.

Andres, Sebastian ; Chiarini, Alberto ; Slowik, Martin ORCID: 0000-0001-5373-5754 (2021) Quenched local limit theorem for random walks among time-dependent ergodic degenerate weights. Open Access Probability Theory and Related Fields Berlin [u.a.] 179 3/4 1145-1181 [Zeitschriftenartikel]
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Deuschel, Jean-Dominique ; Nguyen, Tuan Anh ; Slowik, Martin ORCID: 0000-0001-5373-5754 (2018) Quenched invariance principles for the random conductance model on a random graph with degenerate ergodic weights. Probability Theory and Related Fields Berlin [u.a.] 170 1/2 363-386 [Zeitschriftenartikel]

Andres, Sebastian ; Deuschel, Jean-Dominique ; Slowik, Martin ORCID: 0000-0001-5373-5754 (2016) Harnack inequalities on weighted graphs and some applications to the random conductance model. Probability Theory and Related Fields Berlin [u.a.] 164 3/4 931-977 [Zeitschriftenartikel]

Konakov, Valentin ; Mammen, Enno (2009) Small time Edgeworth-type expansions for weakly convergent nonhomogeneous Markov chains. Probability Theory and Related Fields Berlin [u.a.] 143 1/2 137-176 [Zeitschriftenartikel]

Konakov, Valentin ; Mammen, Enno (2000) Local limit theorems for transition densities of Markov chains converging to diffusions. Probability Theory and Related Fields Berlin [u.a.] 117 4 551 - 587 [Zeitschriftenartikel]

Deck, Thomas ; Potthoff, Jürgen (1998) On a class of stochastic partial differential equations related to turbulent transport. Probability Theory and Related Fields Berlin [u.a.] 111 1 101-122 [Zeitschriftenartikel]

Mammen, Enno (1992) Bootstrap, wild bootstrap, and asymptotic normality. Probability Theory and Related Fields Berlin [u.a.] 93 4 439 - 455 [Zeitschriftenartikel]

Mammen, Enno ; Marron, James S. ; Fisher, Nick I. (1992) Some asymptotics for multimodality tests based on kernel density estimates. Probability Theory and Related Fields Berlin [u.a.] 91 1 115-132 [Zeitschriftenartikel]

Mammen, Enno ; Lepski, Oleg V. ; Spokoiny, Vladimir G. (1987) Optimal local Gaussian approximation of an exponential family. Probability Theory and Related Fields Heidelberg [u.a.] 76 1 103-119 [Zeitschriftenartikel]

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