Groupes quantiques
Hamiltonians for systems of N particles interacting through point interactions
Harmonic maps of the hyperbolic space and development of singularities in wave maps and Yang-Mills fields
Harmonic superfields in supersymmetric quantum mechanics.
Heat trace asymptotics on noncommutative spaces.
Hidden symmetries of integrable systems in Yang-Mills theory and Kähler geometry
Higher dimensional algebra. VII: Groupoidification.
Hopf maps, lowest Landau level, and fuzzy spheres.
How small is the phase space in quantum field theory ?
Infinite-dimensional Lie groups and algebras in mathematical physics.
Infinitesimal holonomy group structure and geometrization
Infrared analysis of the tridimensional Gross-Neveu model: pointwise bounds for the effective potential
Infrared catastrophe in a massless Feynman function
Infrared representations of free Bose fields
Instanton-anti-instanton solutions of discrete Yang-Mills equations
We study a discrete model of the Yang-Mills equations on a combinatorial analog of . Self-dual and anti-self-dual solutions of discrete Yang-Mills equations are constructed. To obtain these solutions we use both the techniques of a double complex and the quaternionic approach.
Instantons, topological strings, and enumerative geometry.
Integrability and diffeomorphisms on target space.
Integrable string models in terms of chiral invariants of groups.
Integrals of Frullani type and the method of brackets
The method of brackets is a collection of heuristic rules, some of which have being made rigorous, that provide a flexible, direct method for the evaluation of definite integrals. The present work uses this method to establish classical formulas due to Frullani which provide values of a specific family of integrals. Some generalizations are established.
Integrals of Motion of Classical Lattice Sine-Gordon System