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Titlebook: Spectral Analysis of Quantum Hamiltonians; Spectral Days 2010 Rafael Benguria,Eduardo Friedman,Marius Mantoiu Conference proceedings 2012 S

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Daisy Ojeda-Valencia,Carlos Villegas-Blasede="" behandelt="" vele="" stoornissen="" kunnen="" optreden="" als="" gevolg="" nah,="" zoals="" gedragsstoornissen,="" psychosociale="" en="" persoonlijkheidsveranderingen.="" vervolgens="" behandeling="" begeleiding="" nah-patiënt="" besproken.="" niet="" alleen="" motorische="" vaardigheden=""
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César R. de Oliveira,Alessandra A. Verribelang voor de klinische praktijk, mede omdat de individuele variatie in de samenhang tussen beschadiging en stoornis groot is. In dit hoofdstuk worden de voor de klinische praktijk meest relevante beeldvormende technieken besproken, waarbij in het bijzonder aandacht wordt besteed aan de vele mogeli
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The Topological Bloch-Floquet Transform and Some Applications, assumptions on the symmetry algebra, a generalization of the Bloch- Floquet transform induces a direct integral decomposition of the algebra of observables.More relevantly, we prove that the generalized transform selects uniquely the set of “continuous sections” in the direct integral decomposition
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,Discrete Schrödinger Operators with Random Alloy-type Potential,y. Th e discrete alloy-type model is a family of Schrödinger operators . on . where Δ is the discrete Laplacian and . the multiplication by the function .Here . are i.i.d. random variables and . is a so-called single-site potential. Since . may change sign, certain properties of . depend in a non-mo
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Operator Domains and SUSY Breaking in a Model of SUSYQM with a Singular Potential, of a singular superpotential, is analyzed.Th e compatibility of the domains of definition of the different operators and the possibility of effectively implement the graded superalgebra in a dense subspace of the Hilbert space is considered.As a consequence, conditions for SUSY breaking in this mod
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Generalized Euclidean Bosonic String Equations, stands for the Laplacian operator. We formulate a functional calculus appropriate for the study of such equations, and we establish results on the existence and regularity of solutions to the Euclidean bosonic string equation Δexp(. Δ) . = .(.(.)), and we introduce a functional calculus appropriate
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