论文信息 - The O(N) σ-model Laplacian - 字舞流文

The O(N) σ-model Laplacian

J. Pachos | P. Mansfield

[1] P. Mansfield. The vacuum functional at large distances , 1995, hep-th/9508148.

[2] T. Horiguchi,et al. Analysis of the Wheeler-DeWitt equation beyond Planck scale and dimensional reduction , 1994 .

[3] P. Mansfield. Continuum strong-coupling expansion of Yang-Mills theory: quark confinement and infra-red slavery , 1993, hep-th/9308116.

[4] A. Wipf,et al. Functional Schrödinger-Equation for Fermions in External Gauge Fields , 1993, hep-th/9306161.

[5] U. Wolff,et al. The Schrödinger functional — a renormalizable probe for non-abelian gauge theories , 1992, hep-lat/9207009.

[6] H. Osborn,et al. Quantum field theories on manifolds with curved boundaries: Scalar fields , 1992, cond-mat/9206009.

[7] Kiefer. Functional Schrödinger equation for scalar QED. , 1992, Physical review. D, Particles and fields.

[8] Alexander M. Polyakov,et al. Gauge Fields And Strings , 1987 .

[9] K. Symanzik. SCHRODINGER REPRESENTATION AND CASIMIR EFFECT IN RENORMALIZABLE QUANTUM FIELD THEORY , 1981 .

[10] É. Brézin,et al. Anomalous dimensions of composite operators near two dimensions for ferromagnets with O ( n ) symmetry , 1976 .

[11] É. Brézin,et al. Renormalization of the Nonlinear Sigma Model in (Two + Epsilon) Dimension , 1976 .