Density matrix renormalization group algorithm and the two-dimensional t-J model

I. P. Mcculloch; A. R. Bishop; M. Gulacsi

doi:10.1080/13642810110051782

Density matrix renormalization group algorithm and the two-dimensional t-J model

I. P. Mcculloch^*, A. R. Bishop, M. Gulacsi

^*Corresponding author for this work

Research output: Contribution to journal › Article › peer-review

14 Citations (Scopus)

Abstract

We describe in detail the application of the recent non-Abelian density matrix renormalization group (DMRG) algorithm to the two-dimensional t-J model. This extension of the DMRG algorithm allows us to keep the equivalent of twice as many basis states as the conventional DMRG algorithm for the same amount of computational effort, which permits a deeper understanding of the nature of the ground state.

Original language	English
Pages (from-to)	1603-1613
Number of pages	11
Journal	Philosophical Magazine B: Physics of Condensed Matter; Statistical Mechanics, Electronic, Optical and Magnetic Properties
Volume	81
Issue number	10
DOIs	https://doi.org/10.1080/13642810110051782
Publication status	Published - 2001

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10.1080/13642810110051782

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title = "Density matrix renormalization group algorithm and the two-dimensional t-J model",

abstract = "We describe in detail the application of the recent non-Abelian density matrix renormalization group (DMRG) algorithm to the two-dimensional t-J model. This extension of the DMRG algorithm allows us to keep the equivalent of twice as many basis states as the conventional DMRG algorithm for the same amount of computational effort, which permits a deeper understanding of the nature of the ground state.",

author = "Mcculloch, {I. P.} and Bishop, {A. R.} and M. Gulacsi",

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AU - Mcculloch, I. P.

AU - Bishop, A. R.

AU - Gulacsi, M.

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AB - We describe in detail the application of the recent non-Abelian density matrix renormalization group (DMRG) algorithm to the two-dimensional t-J model. This extension of the DMRG algorithm allows us to keep the equivalent of twice as many basis states as the conventional DMRG algorithm for the same amount of computational effort, which permits a deeper understanding of the nature of the ground state.

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U2 - 10.1080/13642810110051782

DO - 10.1080/13642810110051782

M3 - Article

SN - 1364-2812

VL - 81

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EP - 1613

JO - Philosophical Magazine B: Physics of Condensed Matter; Statistical Mechanics, Electronic, Optical and Magnetic Properties

JF - Philosophical Magazine B: Physics of Condensed Matter; Statistical Mechanics, Electronic, Optical and Magnetic Properties

IS - 10

ER -

Density matrix renormalization group algorithm and the two-dimensional t-J model

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