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• W1971719268 endingPage "7590" @default.
• W1971719268 startingPage "7583" @default.
• W1971719268 abstract "A Born–Green–Yvon (BGY) integral equation is constructed for the end-to-end distribution function of an isolated polymer on a lattice. The polymer is modeled as a self-avoiding walk for which nonbonded sites interact via an attractive nearest-neighbor contact potential. The BGY equation is solved analytically using a Markov approximation for the required three-site distribution function and a delta-function pseudopotential to model the lattice contact potential. The resulting recursive algebraic equation is readily evaluated for a polymer on any Bravais lattice with equal length base vectors. Results are presented for the mean-square end-to-end separation as a function of chain length and contact energy for polymers on several two-, three-, and four-dimensional lattices. The variation of the scaling exponent 2ν with contact energy is used to locate the theta energies for these lattices." @default.
• W1971719268 created "2016-06-24" @default.
• W1971719268 creator A5026249914 @default.
• W1971719268 creator A5080749667 @default.
• W1971719268 date "1998-11-01" @default.
• W1971719268 modified "2023-10-18" @default.
• W1971719268 title "A Born–Green–Yvon integral equation theory for self-interacting lattice polymers" @default.
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• W1971719268 doi "https://doi.org/10.1063/1.477380" @default.
• W1971719268 hasPublicationYear "1998" @default.
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