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Density matrix formulation for quantum renormalization groups
Physical Review Letters · 1992 · Vol. 69(19) · pp. 2863–2866
Steven R. White✉(University of California, Irvine)
Abstract
A generalization of the numerical renormalization-group procedure used first by Wilson for the Kondo problem is presented. It is shown that this formulation is optimal in a certain sense. As a demonstration of the effectiveness of this approach, results from numerical real-space renormalization-group calculations for Heisenberg chains are presented.
Physics of Superconductivity and MagnetismQuantum many-body systemsQuantum and electron transport phenomenaDensity matrix renormalization groupRenormalization groupGeneralizationRenormalizationPhysicsFunctional renormalization groupSpace (punctuation)Matrix (chemical analysis)QuantumMathematical physics
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References
The renormalization group: Critical phenomena and the Kondo problem
Reviews of Modern Physics · 1975 · 4,407 citations
Continuum dynamics of the 1-D Heisenberg antiferromagnet: Identification with the O(3) nonlinear sigma model
Physics Letters A · 1983 · 2,831 citations
Statistical Mechanics, A Set of Lectures
American Journal of Physics · 1974 · 1,059 citations
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