Olivier Raimond und Michel Benaïm - Info zur Person

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Michel Benaïm and Olivier Raimond: مفت ڈاؤنلوڈ. ای بک لائبریری۔ Z ...

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Simulated Annealing, Vertex-Reinforced Random Walks and ...

ideas.repec.org

von M Benaim · — Olivier Raimond. Registered: Abstract. No abstract is available for this item. Suggested Citation. Michel Benaim & Olivier Raimond, " ... › cla › levrem

A Bakry-Emery Criterion for Self-Interacting Diffusions - Springer

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von M Benaïm · · Zitiert von: 1 — Michel Benaïm &; Olivier Raimond. Conference paper Accesses. 1 Citations. Part of the Progress in Probability book series (PRPR,volume 59) ... › chapter

Michel Benaim, Michel Ledoux, Olivier Raimond - Libra - UniNE

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› Publications

Strongly reinforced vertex-reinforced-random-walk on the complete...

libra.unine.ch

Michel Benaim, Olivier Raimond & Bruno Schapira. Citation, Benaim, M., Raimond, O., & Schapira, B. (2012). Strongly reinforced vertex-reinforced-random-walk ...

Self-interacting diffusions (Journal article) | Michel Benaim,...

libra.unine.ch

Abstract, This paper is concerned with a general class of self-interacting diffusions [X-t}(tgreater than or equal to0) living oil a compact Riemannian manifold M.

Archive ouverte HAL - Strongly Vertex-Reinforced-Random-Walk on a...

hal.archives-ouvertes.fr

Michel Benaim, Olivier Raimond, Bruno Schapira. Strongly Vertex-Reinforced-Random-Walk on a complete graph. Am. J. Probab. Math. Stat, 2013, 10, pp

Ecole de Printemps MEMEMO2 : Marches aléatoires, Milieux aléatoires,...

math.univ-lyon1.fr

... n^\alpha, with \alpha > 1. We will see that on the complete graph, some curious phenomenon happens. Joint work with Michel Benaïm and Olivier Raimond.

Self-interacting diffusions II : convergence in law - EuDML

eudml.org

von M Benaïm · · Zitiert von: 29 — Self-interacting diffusions II : convergence in law. Michel Benaïm; Olivier Raimond · Annales de l'I.H.P. Probabilités et statistiques (2003). › doc

Self-interacting diffusions. III. Symmetric interactions (Journal...

libra.unine.ch

Michel Benaim & Olivier Raimond. Abstract, Let M be a compact Riemannian manifold. A self-interacting diffusion on M is a stochastic process solution to where ...

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