Exponents for the excluded volume problem as derived by the Wilson method
Physics Letters APublished 1 February 1972
P. G. de Gennes
Citations1,006
SJR quartileQ2
SJR score0.46
SNIP0.81
Generate an AI Snapshot to get a quick, structured summary of this paper.
Study Snapshot
ObjectiveStudy objective
MethodsResearch methodology
PopulationPopulation studied
Sample sizeSample sizes
OutcomesStudy outcomes here
ResultsStudy results comes here
LimitationsResearch study limitations comes here
A concise AI-generated summary of the paper will appear here once you click Generate AI Snapshot.
Abstract
By an expansion to second order in ϵ = 4-d, we derive the mean square extension R2 for a random, self excluding walk of N jumps on a d-dimensional lattice. The result is: R2 = const. N1.195(for d = 3).
Keywords
Mathematics
Journal of the American Chemical SocietyPrinciples of Polymer Chemistry.
16,607 Citations1954Maurice L. Huggins
The Journal of Chemical PhysicsConfiguration and Free Energy of a Polymer Molecule with Solvent Interaction
147 Citations1961Michael E. Fisher, B. J. Hiley
Journal de physiqueThe statistics of long chains with non-Markovian repulsive interactions and the minimal gaussian approximation
74 Citations1970J. des Cloizeaux
The Journal of Chemical PhysicsSecond-Order Perturbation Theory of the Mean-Square Radius of a Linear Polymer Molecule
20 Citations1966Hiromi Yamakawa, Akihiro Aoki +1 more
