| E. MOSSEL, "Survey: Information flow on trees," Preprint, October 2002, to appear in DIMACS volume Graphs, Morphisms and Statistical Physics. |
....copies of M. Equivalently, for a vertex v, let v # be the parent of v, and let #(v) be the set of all vertices which are connected to # through paths which do not contain v. Then the process satisfies: P[# v = j (# w ) w##(v) P[# v = j # v # ] M # v # ,j . We refer the reader to [2, 9, 10] for background and motivation for studying this model. Let d( denote the graph metric distance on T , and L n = v # V : d(#, v) n be the n th level of the tree. For v V and e = v, w) E, we denote v = d(#, v) and e = max v , w . We denote by # n = #(v) v#Ln the ....
Mossel, E. (2002). Survey: Information flow on trees, to appear.
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E. MOSSEL, "Survey: Information flow on trees," Preprint, October 2002, to appear in DIMACS volume Graphs, Morphisms and Statistical Physics.
No context found.
E. MOSSEL, "Survey: Information flow on trees," Preprint, October 2002, to appear in DIMACS volume Graphs, Morphisms and Statistical Physics.
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