Physics – High Energy Physics – High Energy Physics - Lattice
Scientific paper
1995-06-06
Phys.Rev.E54:127-135,1996
Physics
High Energy Physics
High Energy Physics - Lattice
20 pages, Revtex, uuencoded, (two ps-figures included, fig2 in color)
Scientific paper
10.1103/PhysRevE.54.127
A recently developed model of random walks on a $D$-dimensional hyperspherical lattice, where $D$ is {\sl not} restricted to integer values, is used to study polymer growth near a $D$-dimensional attractive hyperspherical boundary. The model determines the fraction $P(\kappa)$ of the polymer adsorbed on this boundary as a function of the attractive potential $\kappa$ for all values of $D$. The adsorption fraction $P(\kappa)$ exhibits a second-order phase transition with a nontrivial scaling coefficient for $0
Bender Carl M.
Boettcher Stefan
Meisinger Peter N.
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