Gauge Fields and Strings - Polyakov, A.M (Routledge, 2018)
Keywords: A.M. Polyakov; Applied; Applied mathematics; Chiral Fields; Conformal Field Theory; continuum; correlation; Energy Momentum Tensor; function; Gauge Fields; Gauge fields (Physics); Gauge Invariant; Gauge Theory; invariant; Inverse Laplacian; ising; Ising Model; Lie Algebra; limit; Mathematics; Mathematics and Science; Negative Sign Contribution; non-abelian; Non-Abelian Cases; Non-Abelian Gauge Theory; partition; Partition Function; Re-normalization Group; Renormalization Group; Saddle Point Approximation; String models; theory; Topological Charge; World Sheet; Yang Mills Fields; A.M. Polyakov; World Sheet; ising; Gauge Theory; Isotopic Spin; Gauge Fields; Inverse Laplacian; Strong Coupling Limit; Gauge Invariant; Elementary Excitations; partition; Lie Algebra; Chiral Fields; Dirac Operator; function; Non-Abelian Gauge Theory; limit; Renormalization Group; Non-Abelian Cases; model; non-abelian; Topological Charge; Saddle Point Approximation; Re-normalization Group; continuum; Yang Mills Fields; invariant; Superfluid Density; Ising Model; correlation; Partition Function; Conformal Field Theory; Negative Sign Contribution; Energy Momentum Tensor; Loop Space; theory