Time decay of finite energy solutions of the non linear Klein-Gordon and Schrödinger equations
Time-delay operators in semiclassical limit, finite range potentials
Time-dependent approach to radiation conditions
Time-space duality and Salam-Weinberg model
Toeplitz Quantization for Non-commutating Symbol Spaces such as
Toeplitz quantization is defined in a general setting in which the symbols are the elements of a possibly non-commutative algebra with a conjugation and a possibly degenerate inner product. We show that the quantum group is such an algebra. Unlike many quantization schemes, this Toeplitz quantization does not require a measure. The theory is based on the mathematical structures defined and studied in several recent papers of the author; those papers dealt with some specific examples of this new...
Tomita conjugations and transitivity of locality
Tools for verifying classical and quantum superintegrability.
Topics in statistical physics involving braids
We review the appearance of the braid group in statistical physics. In particular, we explain its relevance to the anyon model of fractional statistics and conformal field theory.
Topological and Noether-conservation laws
Topological quantum field theory
Topological quasi *-algebras and the time evolution of systems
We give here a survey of some recent results on applications of topological quasi *-algebras to the analysis of the time evolution of quantum systems with infinitely many degrees of freedom.
Topological views on computational complexity.
Topologies in atomic quantum logics
Topologies on quantum logics induced by measures
Torsions of connections on tangent bundles of higher order
The torsions of a general connection on the th-order tangent bundle of a manifold are defined as the Frölicher-Nijenhuis bracket of with the natural affinors. The author deduces the basic properties of these torsions. Then he compares them with the classical torsion of a principal connection on the th-order frame bundle of .
Towards a discretization of quantum theory
Towards applying computational complexity to foundations of physics.
Towards finite-gap integration of the Inozemtsev model.
Towards the subquantum theory
Towards unifying structures in higher spin gauge symmetry.