"Renormalized" crossover exponent for anisotropic cubic systems

A. Aharony

doi:10.1016/0375-9601(74)90858-5

"Renormalized" crossover exponent for anisotropic cubic systems

A. Aharony^*

^*Corresponding author for this work

Harvard University

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

9 Scopus citations

Abstract

The shift and crossover exponents are calculated for an anisotropic n-vector model with cubic symmetry, both in the limit n → ∞ and to second order in ε{lunate}. The former yields ψ = φ = 1/(1-α_I), where α_I is the Ising specific heat exponent.

Original language	English
Pages (from-to)	221-222
Number of pages	2
Journal	Physics Letters, Section A: General, Atomic and Solid State Physics
Volume	49
Issue number	3
DOIs	https://doi.org/10.1016/0375-9601(74)90858-5
State	Published - 9 Sep 1974
Externally published	Yes

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10.1016/0375-9601(74)90858-5

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title = "{"}Renormalized{"} crossover exponent for anisotropic cubic systems",

abstract = "The shift and crossover exponents are calculated for an anisotropic n-vector model with cubic symmetry, both in the limit n → ∞ and to second order in ε\{lunate\}. The former yields ψ = φ = 1/(1-αI), where αI is the Ising specific heat exponent.",

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AU - Aharony, A.

PY - 1974/9/9

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N2 - The shift and crossover exponents are calculated for an anisotropic n-vector model with cubic symmetry, both in the limit n → ∞ and to second order in ε{lunate}. The former yields ψ = φ = 1/(1-αI), where αI is the Ising specific heat exponent.

AB - The shift and crossover exponents are calculated for an anisotropic n-vector model with cubic symmetry, both in the limit n → ∞ and to second order in ε{lunate}. The former yields ψ = φ = 1/(1-αI), where αI is the Ising specific heat exponent.

UR - https://www.scopus.com/pages/publications/49549159781

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AN - SCOPUS:49549159781

SN - 0375-9601

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JO - Physics Letters, Section A: General, Atomic and Solid State Physics

JF - Physics Letters, Section A: General, Atomic and Solid State Physics

IS - 3

ER -

"Renormalized" crossover exponent for anisotropic cubic systems

Abstract

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