Geodesic

Mathematical physics. Problems of quantum field theory

Modern Mathematical Physics: What Is It?
p. 7-10
On the Background Method and the Renormalization of the Dirichlet Functional in the AdS/CFT
p. 11-26
Simple Singularities of Curves
p. 27-35
The Probabilities of Survival and Hopping of States in the Phase Model on a Finite Lattice
p. 36-48
Bäcklund and Darboux Transformations for the Nonstationary Schrödinger Equation
p. 49-71
Liouville Central Charge in Quantum Teichmüller Theory
p. 72-81
The Form Factors in a Finite Volume
p. 82-96
Twist-Related Geometries on q-Minkowski Space
p. 97-111
On the Elimination of the Stueckelberg Divergences in the Hamiltonian Field Theory
p. 112-133
Canonicity of Bäcklund Transformation: $r$-Matrix Approach. II
p. 134-139
Multifield Formulation of Lattice Gauge Theories
p. 140-151
Combinatorial Identities Related to Representations of $U_q(\widetilde{\mathfrak{gl}_2})$
p. 152-162
Quantum Mapping Class Group, Pentagon Relation, and Geodesics
p. 163-179
Physicomathematical Interactions: The Chern–Simons Story
p. 180-184
Singleton Physics
p. 185-192
Dynamical Poincaré Symmetry Realized by Field-Dependent Diffeomorphisms
p. 193-211
Product Representations and the Quantization of Constrained Systems
p. 212-222
To Gauge Theory from a Minimum of a priori structure
p. 223-231
Interacting Knots
p. 232-239