Asymptotique de la phase de diffusion pour l’opérateur de Schrödinger dans
Asymptotique des largeurs de résonances pour un modèle d'effet tunnel microlocal
Asymptotique semi-classique pour la densité spectrale locale d'opérateurs de Schrödinger (d'après D. Robert et H. Tamura)
Atomicity of lattice effect algebras and their sub-lattice effect algebras
We show some families of lattice effect algebras (a common generalization of orthomodular lattices and MV-effect algebras) each element E of which has atomic center C(E) or the subset S(E) of all sharp elements, resp. the center of compatibility B(E) or every block M of E. The atomicity of E or its sub-lattice effect algebras C(E), S(E), B(E) and blocks M of E is very useful equipment for the investigations of its algebraic and topological properties, the existence or smearing of states on E, questions...
Atomistic to Continuum limits for computational materials science
The present article is an overview of some mathematical results, which provide elements of rigorous basis for some multiscale computations in materials science. The emphasis is laid upon atomistic to continuum limits for crystalline materials. Various mathematical approaches are addressed. The setting is stationary. The relation to existing techniques used in the engineering literature is investigated.
Auger spectra and different ionic charges following and sub-shells photoionization of Kr atoms.
Axiomatic analyticity properties and representations of particles in thermal quantum field theory
Axiomatic approach to perturbative quantum field theory
Axiomatic quantum field theory in terms of operator product expansions: general framework, and perturbation theory via Hochschild cohomology.
Axiomatique quantique et algèbres normées non associatives
Axiomatizácia fyzikálnych systémov a „kvantové logiky‟
Axioms for quantum probability
Axioms for topological quantum field theories
Back-scattering and nonlinear Radon transformation
Balanced coalgebroids.
Bargmann representation of q-commutation relations for q > 1 and associated measures
The classical Bargmann representation is given by operators acting on the space of holomorphic functions with the scalar product . We consider the problem of representing the functional F as a measure for q > 1. We prove the existence of such a measure and investigate some of its properties like uniqueness and radiality. The above problem is closely related to the indeterminate Stieltjes moment problem.
Basic Representations of Affine Lie Algebras and Dual Resonance Models.
Berezin quantization and holomorphic representations
Berezin transform for non-scalar holomorphic discrete series
Let be a Hermitian symmetric space of the non-compact type and let be a discrete series representation of which is holomorphically induced from a unitary irreducible representation of . In the paper [B. Cahen, Berezin quantization for holomorphic discrete series representations: the non-scalar case, Beiträge Algebra Geom., DOI 10.1007/s13366-011-0066-2], we have introduced a notion of complex-valued Berezin symbol for an operator acting on the space of . Here we study the corresponding...
Berezin-Toeplitz quantization for compact Kähler manifolds. A review of results.