By Vincent Rivasseau (Chief Editor)
Articles during this volume:
1-20
On the T3-Gowdy Symmetric Einstein-Maxwell Equations
Hans Ringström
21-43
Partially Classical restrict of the Nelson Model
Jean Ginibre, Fabio Nironi and Giorgio Velo
45-58
The Douglas-Kroll-Heß process: Convergence and Block-Diagonalization of Dirac Operators
Heinz Siedentop and Edgardo Stockmeyer
59-104
From Repeated to non-stop Quantum Interactions
Stéphane Attal and Yan Pautrat
105-124
Time hold up and Short-Range Scattering in Quantum Waveguides
Rafael Tiedra de Aldecoa
125-143
A Characterization of version Multi-colour Sets
Jeong-Yup Lee and Robert V. Moody
145-160
The Spectrum of Schrödinger Operators with Poisson sort Random Potential
Kazunori Ando, Akira Iwatsuka, Masahiro Kaminaga and Fumihiko Nakano
161-198
Relaxation Time of Quantized Toral Maps
Albert Fannjiang, Stéphane Nonnenmacher and Lech Wołowski
199-232
An life facts for the Gravitating BPS Monopole
Todd A. Oliynyk
233-252
On a attribute preliminary price challenge in Plasma Physics
Simone Calogero
253-301
Quantum Backreaction (Casimir) influence II. Scalar and Electromagnetic Fields
Andrzej Herdegen
303-333
Scattering of Magnetic side States
Christoph Buchendorfer and Gian Michele Graf
335-363
Energetic and Dynamic houses of a Quantum Particle in a Spatially Random Magnetic box with consistent Correlations alongside one Direction
Hajo Leschke, Simone Warzel and Alexandra Weichlein
365-379
Solution of a Mountain move challenge for the Isomerization of a Molecule with One unfastened Atom
Mathieu Lewin
381-396
High power Asymptotics and hint formulation for the Perturbed Harmonic Oscillator
Alexander Pushnitski and Ian Sorrell
397-421
Quantum Incompressibility and Razumov Stroganov kind Conjectures
Vincent Pasquier
423-446
Algebraic Topology for minimum Cantor Sets
Jean-Marc Gambaudo and Marco Martens
447-469
Quantum detailed Ergodicity for Maps at the Torus
Lior Rosenzweig
471-511
Interface Instability less than pressured Displacements
Anna De Masi, Nicolas Dirr and Errico Presutti
513-525
Spectral Shift functionality within the huge Coupling consistent Limit
Mouez Dimassi
527-561
Resolvent Estimates for the Laplacian on Asymptotically Hyperbolic Manifolds
Jean-Marc Bouclet
563-581
Distributional Borel Summability of Perturbation idea for the Quantum Hénon-Heiles Model
Emanuela Caliceti
583-601
A normal Resonance idea in response to Mourre’s Inequality
Laura Cattaneo, Gian Michele Graf and Walter Hunziker
603-619
Incompressible Representations of the Birman-Wenzl-Murakami Algebra
Vincent Pasquier
621-660
Long Time movement of NLS Solitary Waves in a Confining Potential
B. Lars G. Jonsson, Jürg Fröhlich, Stephen Gustafson and Israel Michael Sigal
661-687
Stability of Atoms within the Brown–Ravenhall Model
Sergey Morozov and Semjon Vugalter
689-710
Clustering of Eigenvalues on Translation Surfaces
Luc Hillairet
711-730
Circular Symmetry of Pinwheel Diffraction
Robert V. Moody, Derek Postnikoff and Nicolae Strungaru
731-780
Supersymmetric Dirichlet Operators, Spectral Gaps, and Correlations
Oliver Matte
781-789
Multi-dimensional Schrödinger Operators with out damaging Spectrum
Oleg Safronov
791-807
Topological components Derived from Bohmian Mechanics
Detlef Dürr, Sheldon Goldstein, James Taylor, Roderich Tumulka and Nino Zanghì
809-898
Fermi Liquid habit within the 2nd Hubbard version at Low Temperatures
G. Benfatto, A. Giuliani and V. Mastropietro
899-931
Asymptotics for the Low-Lying Eigenstates of the Schrödinger Operator with Magnetic box close to Corners
Virginie Bonnaillie-Noël and Monique Dauge
933-973
Spectral Convergence of Quasi-One-Dimensional Spaces
Olaf Post
975-1011
Positive Energy-Momentum Theorem for AdS-Asymptotically Hyperbolic Manifolds
Daniel Maerten
1013-1034
Spacetime Causality within the learn of the Hankel Transform
Jean-François Burnol
1035-1064
Instabilité Spectrale Semiclassique d’Opérateurs Non-Autoadjoints II
Mildred Hager
1065-1083
The AC Stark influence, Time-Dependent Born–Oppenheimer Approximation, and Franck–Condon Factors
George A. Hagedorn, Vidian Rousse and Steven W. Jilcott
1085-1098
Upper Bounds at the fee of Quantum Ergodicity
Roman Schubert
1099-1211
Fractional Hamiltonian Monodromy
Nikolaií N. Nekhoroshev, Dmitrií A. Sadovskií and Boris I. Zhilinskií
1213-1216
Editorial: in Memoriam Daniel Arnaudon
Luc Frappat, Petr Kulish, Eric Ragoucy, Vincent Rivasseau and Paul Sorba
1217-1268
Spectrum and Bethe Ansatz Equations for the Uq(gl(N)) Closed and Open Spin Chains in any Representation
Daniel Arnaudon, N. Crampé, Anastasia Doikou, Luc Frappat and Eric Ragoucy
1269-1325
On the R-Matrix consciousness of Yangians and their Representations
Daniel Arnaudon, Alexander Molev and Eric Ragoucy
1327-1349
Sugawara and Vertex Operator buildings for Deformed Virasoro Algebras
Daniel Arnaudon, Jean Avan, Luc Frappat, Eric Ragoucy and Junichi Shiraishi
1351-1373
Exotic Bialgebra S03: Representations, Baxterisation and Applications
Daniel Arnaudon, Amithaba Chakrabarti, Vladimir ok. Dobrev and Stephen G. Mihov
1375-1393
Bosonization and Vertex Algebras with Defects
M. Mintchev and P. Sorba
1395-1428
Algebraic illustration of Correlation services in Integrable Spin Chains
H. Boos, M. Jimbo, T. Miwa, F. Smirnov and Y. Takeyama
1429-1448
Boundary strength of the Open XXZ Chain from New detailed Solutions
Rajan Murgan, Rafael I. Nepomechie and Chi Shi
1449-1462
The Elliptic Scattering thought of the 1/2-XYZ and better Order Deformed Virasoro Algebras
Davide Fioravanti and Marco Rossi
1463-1476
Classification of the suggestions of continuous Rational Semi-Dynamical mirrored image Equations
Jean Avan and Geneviève Rollet
1477-1529
The Schrödinger-Virasoro Lie team and Algebra: illustration thought and Cohomological Study
Claude Roger and Jérémie Unterberger
1531-1540
The Six-Vertex version at Roots of solidarity and a few maximum Weight Representations of the sl2 Loop Algebra
Tetsuo Deguchi
1541-1554
Weight functionality and Nested Bethe Ansatz
Stanislav Pakuliak
1555-1567
Fusion of Baxter’s Elliptic R-Matrix and the Vertex-Face Correspondence
Hitoshi Konno
1569-1578
Non-Commutative Ricci and Calabi Flows
A. Zuevsky
1579-1590
Mean-Field conception for Heisenberg Zigzag Ladder: flooring country strength and Spontaneous Symmetry Breaking
Vagharsh V. Mkhitaryan and Tigran A. Sedrakyan
1591-1600
The Two-Site Bose–Hubbard Model
Jon hyperlinks, Angela Foerster, Arlei Prestes Tonel and Gilberto Santos
1601-1628
Propagators for Noncommutative box Theories
Razvan Gurau, Vincent Rivasseau and Fabien Vignes-Tourneret
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Extra resources for Annales Henri Poincaré - Volume 7
Sample text
26] Edgardo Stockmeyer, Electrones Relativistas en un Contexto de la Estabilidad de la Materia, PhD thesis, Facultad de F´ısica de la Pontificia Universidad Cat´olica de Chile, Santiago, Chile, May 2002. [27] J. Sucher, Foundations of the relativistic theory of many-electron atoms, Phys. Rev. A 22 (2), 348–362 (1980). [28] C. Tix, Lower bound for the ground state energy of the no-pair Hamiltonian, Phys. Lett. B 405 (3–4), 293–296 (1997). [29] C. Tix, Self-adjointness and spectral properties of a pseudo-relativistic Hamiltonian due to Brown and Ravenhall, Preprint, mp-arc: 97–441, 1997.
3). 1. Then the following strong limit exists s − lim W (t, s) = V (t, s) λ→0 uniformly for t, s in compact intervals. 23) Vol. 7, 2006 Partially Classical Limit of the Nelson Model 41 Proof. Let I be a compact interval and let t, s ∈ I. 4. Let σ > σ0 and Ψ ∈ D(H0 ). 1. 25) with CI uniform in σ > σ0 and in λ, |λ| ≤ λ0 . 26) with CI uniform in λ, |λ| ≤ λ0 and in σ > σ0 . 2, part 2, we obtain (Z(t, s) − V (t, s)) Ψ ≤ CI λ1/2 (1 + H0 )1/2 Ψ . 27) From the identity W (t, s) − V (t, s) = Q Z(t, s)Q∗ − V (t, s) = (Q − 1)Z(t, s) + Q Z(t, s)(Q∗ − 1) + Z(t, s) − V (t, s) 42 J.
Hardekopf and J. Sucher, Critical coupling constants for relativistic wave equations and vacuum breakdown in quantum electrodynamics, Phys. Rev. A 31 (4), 2020–2029 (1985). [13] A. H. Jakubaßa-Amundsen, On the positivity of the JansenHeß operator for arbitrary mass, Ann. Henri Poincar´e 4 (6), 1083–1099 (2003). H. Jakubaßa-Amundsen, The essential spectrum of relativistic one-electron ions in the Jansen-Hess model, Math. Phys. Electron. J. 8, Paper 3, 30 pp. (electronic) (2002). H. Jakubassa-Amundsen, Pseudorelativistic operator for a two-particle ion.