Titlebook: Numerical Methods for Polymeric Systems; Stuart G. Whittington Book 1998 Springer-Verlag New York, Inc. 1998 Markov.Polymer.Simulation.alg

delusion

GOUGE

Evolve

Melodrama

STALL

廢止

星星

A Monte Carlo Algorithm for Studying the Collapse Transition in Lattice Animals,lapse phase transition can be modelled using a lattice animal model which includes both monomer-solvent molecule interactions and monomer-monomer interactions. We discuss a Monte Carlo algorithm developed by us to study this two parameter lattice animal model on the square lattice. Results from this

itinerary

,Monte Carlo Simulation of the Θ-Point in Lattice Trees,mer is in a characteristic length, usually taken to be the root mean square radius of gyration, ., of the polymer. In the “good solvent” regime, one expects that .., where . is the molecular mass of the polymer. ν is a critical exponent, commonly called the metric exponent (and it describes the scal

思想流動(dòng)

Critical

Dynamics of Polymers Near the Theta Point, length, bond angle and hindered rotation), molecular topology (linear, star, comb, etc), excluded volume effect, hydrodynamic interaction, effective intersegment interactions, solvent, temperature and concentration. In the theory of linear chain dynamics it is ordinarily assumed that the molecules