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- W2022806990 abstract "The authors investigate the asymptotic behaviour of the number of trees having n vertices, weakly embeddable in the d-dimensional hypercubic lattice, with restrictions on the number (n+) of vertices with degree greater than two. They show rigorously that if n+=o(n/log n) the growth constant is equal to the corresponding quantity for self-avoiding walks. For n+ increasing linearly with n they show that the growth constant still exists and present arguments indicating that it is strictly greater than that for self-avoiding walks." @default.
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- W2022806990 date "1983-09-11" @default.
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- W2022806990 title "Lattice trees with a restricted number of branch points" @default.
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