Erratum: Spectral and scattering theory for the adiabatic oscillator and related potentials [J. Math. Phys. 20, 594(1979)]

Journal of Mathematical Physics ◽

10.1063/1.524685 ◽

1980 ◽

Vol 21 (9) ◽

pp. 2471-2471 ◽

Cited By ~ 2

Author(s):

Matania Ben‐Artzi ◽

Allen Devinatz

Keyword(s):

Scattering Theory ◽

Related Potentials ◽

Spectral And Scattering Theory ◽

Adiabatic Oscillator ◽

Math Phys

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Spectral and scattering theory for the adiabatic oscillator and related potentials

Journal of Mathematical Physics ◽

10.1063/1.524128 ◽

1979 ◽

Vol 20 (4) ◽

pp. 594-607 ◽

Cited By ~ 26

Author(s):

Matania Ben‐Artzi ◽

Allen Devinatz

Keyword(s):

Scattering Theory ◽

Related Potentials ◽

Spectral And Scattering Theory ◽

Adiabatic Oscillator

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Erratum: N‐body quantum scattering theory in two Hilbert spaces. V. Computation strategy [J. Math. Phys. 30, 1533 (1989)]

Journal of Mathematical Physics ◽

10.1063/1.530231 ◽

1993 ◽

Vol 34 (2) ◽

pp. 886-886

Author(s):

Colston Chandler ◽

A. G. Gibson

Keyword(s):

Hilbert Spaces ◽

Scattering Theory ◽

Quantum Scattering ◽

Quantum Scattering Theory ◽

Math Phys

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Spectral and Scattering Theory for Quantum Magnetic Systems

10.1090/conm/500 ◽

2009 ◽

Keyword(s):

Scattering Theory ◽

Magnetic Systems ◽

Spectral And Scattering Theory

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Spectral and Scattering Theory for Acoustic Operators in Non-Homogeneous Fluids. Continuous and Discrete Models

Teubner-Texte zur Mathematik - Symposium “Analysis on Manifolds with Singularities”, Breitenbrunn 1990 ◽

10.1007/978-3-663-11577-9_16 ◽

1992 ◽

pp. 158-167

Author(s):

V. S. Rabinovich

Keyword(s):

Scattering Theory ◽

Discrete Models ◽

Spectral And Scattering Theory

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Spectral and Scattering Theory for Schrodinger Operators with Potentials Independent of | x |

American Journal of Mathematics ◽

10.2307/2374837 ◽

1991 ◽

Vol 113 (3) ◽

pp. 509 ◽

Cited By ~ 18

Author(s):

Ira W. Herbst

Keyword(s):

Scattering Theory ◽

Schrödinger Operators ◽

Schrodinger Operators ◽

Spectral And Scattering Theory

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Spectral and Scattering Theory for Propagative Systems

North-Holland Mathematics Studies - Spectral Theory of Differential Operators, Proceedings of the Conference held at the University of Alabama in Birmingham ◽

10.1016/s0304-0208(08)71653-0 ◽

1981 ◽

pp. 361-368

Author(s):

Martin Schechter

Keyword(s):

Scattering Theory ◽

Spectral And Scattering Theory

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Scattering theory for Schr\"odinger operators with long-range potentials, II, spectral and scattering theory

Journal of the Mathematical Society of Japan ◽

10.2969/jmsj/03040603 ◽

1978 ◽

Vol 30 (4) ◽

pp. 603-632 ◽

Cited By ~ 9

Author(s):

Hitoshi KITADA

Keyword(s):

Long Range ◽

Scattering Theory ◽

Spectral And Scattering Theory

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Spectral and scattering theory in perturbed stratified fluids. II. Transmission problems and exterior domains

Journal of Differential Equations ◽

10.1016/0022-0396(86)90074-4 ◽

1986 ◽

Vol 64 (1) ◽

pp. 109-131 ◽

Cited By ~ 8

Author(s):

Ricardo Weder

Keyword(s):

Scattering Theory ◽

Stratified Fluids ◽

Exterior Domains ◽

Transmission Problems ◽

Spectral And Scattering Theory

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Spectral and scattering theory for differential and Hankel operators

Advances in Mathematics ◽

10.1016/j.aim.2016.12.032 ◽

2017 ◽

Vol 308 ◽

pp. 713-766

Author(s):

D.R. Yafaev

Keyword(s):

Scattering Theory ◽

Hankel Operators ◽

Spectral And Scattering Theory

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ASYMPTOTIC COMPLETENESS IN QUANTUM IN FIELD THEORY: MASSIVE PAULI–FIERZ HAMILTONIANS

Reviews in Mathematical Physics ◽

10.1142/s0129055x99000155 ◽

1999 ◽

Vol 11 (04) ◽

pp. 383-450 ◽

Cited By ~ 101

Author(s):

J. DEREZIŃSKI ◽

C. GÉRARD

Keyword(s):

Field Theory ◽

Scattering Theory ◽

Geometric Analysis ◽

Asymptotic Completeness ◽

Spectral And Scattering Theory ◽

Asymptotic Fields

Spectral and scattering theory of massive Pauli–Fierz Hamiltonians is studied. Asymptotic completeness of these Hamiltonians is shown. The proof consists of three parts. The first is a construction of asymptotic fields and a proof of their Fock property. The second part is a geometric analysis of observables. Its main result is what we call geometric asymptotic completeness. Finally, the last part is a proof of asymptotic completeness itself.

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