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The complete Generating Function for Gessel Walks is Algebraic
Gessel walks are lattice walks in the quarter plane $\set N^2$ which start at the origin $(0,0)\in\set N^2$ and consist only of steps chosen from the set... -
Tree based functional expansions for Feynman--Kac particle models
Published in at http://dx.doi.org/10.1214/08-AAP565 the Annals of Applied Probability (http://www.imstat.org/aap/) by the Institute of Mathematical Statistics... -
Coalescent tree based functional representations for some Feynman-Kac particl...
Nous proposons des représentations fonctionnelles en terme d'arbre coalescent, pour une classe de distributions particulaires de type Feynman-Kac, ce qui inclut en... -
Coalescent tree based functional representations for some Feynman-Kac particl...
We design a theoretic tree-based functional representation of a class of Feynman-Kac particle distributions, including an extension of the Wick product formula to...
