Four-loop vacuum energy beta function in O(N) symmetric scalar theory.
暂无分享,去创建一个
[1] D. Broadhurst,et al. Beyond the triangle and uniqueness relations: non-zeta counterterms at large N from positive knots , 1996, hep-th/9607174.
[2] D. Kreimer. Feynman Diagram Calculations - From finite Integral Representations to knotted Infinities , 1995, hep-ph/9505236.
[3] D. Broadhurst,et al. Knots and Numbers in ϕ4 Theory to 7 Loops and Beyond , 1995, hep-ph/9504352.
[4] D. Kreimer. Knots and divergences , 1995, hep-th/9503059.
[5] D. Kreimer. Renormalization and Knot Theory , 1994, q-alg/9607022.
[6] Odintsov,et al. Effective Lagrangian and the back-reaction problem in a self-interacting O(N) scalar theory in curved spacetime. , 1994, Physical review. D, Particles and fields.
[7] E. Elizalde,et al. Renormalization-group improved effective potential for interacting theories with several mass scales in curved spacetime , 1994, hep-th/9401057.
[8] H. Kleinert,et al. Five-loop renormalization group functions of O(n)-symmetric φ4-theory and ϵ5 , 1993 .
[9] E. Elizalde,et al. Renormalization-group improved effective Lagrangian for interacting theories in curved spacetime , 1993, hep-th/9311087.
[10] D.R.T. Jones,et al. The effective potential and the renormalisation group , 1992, hep-lat/9210033.
[11] M. Bandō,et al. Improving the effective potential , 1992, hep-ph/9210228.
[12] B. Kastening. Renormalization group improvement of the effective potential in massive ø4 theory , 1992, hep-ph/9207252.
[13] H. Kleinert,et al. Five-loop renormalization group functions of O(n)-symmetric φ4-theory and ϵ-expansions of critical exponents up to ϵ5 , 1991 .
[14] J. Collins,et al. New methods for the renormalization group , 1974 .