Critical Behavior in Anisotropic Cubic Systems with Short-Range Interaction

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概要

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• Critical behavior in anisotropic cubic systems with the short-range interaction is studied by means of the Callan-Symanzik equations. As the static critical behavior, the stability of fixed points, the critical exponents η^C, γ^C, φ^C_s and φ^C_c, etc. are investigated. As the dynamic critical behavior, the dynamic critical exponent z_φ is derived on the basis of the time dependent Ginzburg-Landau stochastic model. New results are a correction term of order ε^3 in η^C, the crossover index φ^C_s and the dynamic critical exponent z_φ.

• 理論物理学刊行会の論文
• 1976-06-25

著者

• Yamazaki Yoshitake

  Department Of Applied Physics Faculty Of Engineering Tohoku University

関連論文

• Stochastic Analysis of a Dynamics of Patterns in Condensed Matter
• Critical Behavior of Isotropic Systems with Long-Range Interactions
• Critical Behavior in Tricritical Phase Transition. II : Equation of State, Critical Exponents (δ,β) and Logarithmic Corrections
• Generalization of Callan-Symanzik Equations to Those for Long-Range Interactions
• Critical Behavior in Anisotropic Cubic Systems with Short-Range Interaction
• Critical Behavior in Tricritical Phase Transition. I : Critical Exponents (η,γ,φ,ν,α)

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