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Volumn 60, Issue 4, 1999, Pages 3688-3700

Renormalization group for renormalization-group equations toward the universality classification of infinite-order phase transitions

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ARTICLE;

EID: 0000094850     PISSN: 1063651X     EISSN: None     Source Type: Journal    
DOI: 10.1103/PhysRevE.60.3688     Document Type: Article
Times cited : (20)

References (25)
  • 7
    • 85036423504 scopus 로고    scopus 로고
    • e-print hep-th/9808115
    • S. A. Bulgadaev, e-print hep-th/9808115 (1998).
    • (1998)
    • Bulgadaev, S.A.1
  • 17
    • 0000721316 scopus 로고
    • G. V. Uimin, Pis’ma Zh. Éksp. Teor. Fiz. 12, 332 (1970) [JETP Lett. 12, 225 (1970)
    • (1970) JETP Lett. , vol.12 , pp. 225
    • Uimin, G.V.1
  • 25
    • 85036232213 scopus 로고    scopus 로고
    • fact, there exists a component of (Formula presented) that does not vanish at the turning point, say, (Formula presented). We parametrize the flow of our RGE by (Formula presented) instead of (Formula presented) near the turning point and change the integration variable in Eq. (25). The measure changes as(Formula presented)from Eq. (10). The denominator of the right-hand side does not vanish near the turning point. Therefore, the denominators in the integrand in Eq. (25) does not contribute to the divergence of (Formula presented) and can be replaced by a certain constant when we evaluate the leading divergence of the integration in Eq. (25)
    • In fact, there exists a component of (Formula presented) that does not vanish at the turning point, say, (Formula presented). We parametrize the flow of our RGE by (Formula presented) instead of (Formula presented) near the turning point and change the integration variable in Eq. (25). The measure changes as(Formula presented)from Eq. (10). The denominator of the right-hand side does not vanish near the turning point. Therefore, the denominators in the integrand in Eq. (25) does not contribute to the divergence of (Formula presented) and can be replaced by a certain constant when we evaluate the leading divergence of the integration in Eq. (25).


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