On algebraic models of relativistic scattering (original) (raw)

Lie algebraic treatment of scattering by the Pöschl-Teller potential

Kurt Bernardo Wolf

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Relativistic dynamical algebras for two-particle systems

Tony Sudbery

Il Nuovo Cimento B, 1972

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Lie Algebras for Potential Scattering

A. Frank

Physical Review Letters, 1984

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Non-Relativistic BMS algebra

Joaquim Gomis

2017

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Group theoretical foundations of the Quantum Theory of an interacting particle

Giuseppe Nistico

2015

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Non-compact Groups, Coherent States, Relativistic Wave Equations and the Harmonic Oscillator

Diego Cirilo-Lombardo

Foundations of Physics, 2007

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GUP-BASED AND SNYDER NONCOMMUTATIVE ALGEBRAS, RELATIVISTIC PARTICLE MODELS, DEFORMED SYMMETRIES AND INTERACTION: A UNIFIED APPROACH

Subir Ghosh

International Journal of Modern Physics A, 2013

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On the new invariance algebras of relativistic equations for massless particles

Anatoly Nikitin

Journal of Physics A: Mathematical and General, 1979

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Algebraic Approach to the Scattering Matrix

Jonathan Engel

Physical Review Letters, 1984

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Lie algebras for systems with mixed spectra. I. The scattering Pöschl–Teller potential

Kurt Bernardo Wolf

Journal of Mathematical Physics, 1985

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The operator algebra of the quantum relativistic oscillator

Gheorghe E Draganescu

Journal of Mathematical Physics, 1997

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Algebra of hypersymmetry (extended version) applied to state transformations in strongly relativistic interactions illustrated on an extended form of the Dirac equation

György Darvas

2018

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Relativistic Three-Particle Dynamical Equations I. Theoretical Development

Tobias Frederico

Annals of Physics, 1994

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On a dynamical symmetry group of the relativistic linear singular oscillator

Shakir Nagiyev

Europhysics Letters (EPL), 2006

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Lorentz-invariant Bohmian description of inelastic scattering in QFT

Hrvoje Nikolic

Eprint Arxiv 1007 4946, 2010

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Non-relativistic Bondi–Metzner–Sachs algebra

Joaquim Gomis

Classical and Quantum Gravity, 2017

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Introduction to quantum field theory exhibiting interaction

Glenn Johnson

arXiv: Mathematical Physics, 2015

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Symmetries of the relativistic two-particle model with scalar-vector interaction

Askold Duviryak

1996

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An arena for model building in the Cohen—Glashow very special relativity

Anca Tureanu

Physics of Atomic Nuclei, 2010

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On the Group-Theoretical Approach to Relativistic Wave Equations for Arbitrary Spin

Luca Nanni

2021

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On the irreducible representations of the Lorentz group

Sean Browne

Annals of Physics, 1976

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Quantum group symmetry of integrable models on the half-line

Gustav Delius

Arxiv preprint hep-th/0212300, 2002

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Relativistic Resonances, Relativistic Gamow Vectors and Representations of the Poincare' Semigroup

Nathan Harshman

1999

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Theory of non-relativistic three-particle scattering

rudiger malfliet

Physica, 1967

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Group Theoretical Settling of Spin Zero Relativistic Particle Theories

Giuseppe Nistico

Journal of Physics: Conference Series, 2019

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From a classical model to an analogy of the relativistic quantum mechanics forms -II

Mohammed Sanduk

2018

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Covariantized matrix theory for D-particles

T. Yoneya

Journal of High Energy Physics, 2016

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A Structurally Relativistic Quantum Theory. Part 1: Foundations

Emile Grgin

2012

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Holomorphy of the scattering matrix with respect toc− 2 for Dirac operators and an explicit treatment of relativistic corrections

Fritz Gesztesy, Karl Unterkofler

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Classication of all 3 particle S-matrices quadratic in photons or gravitons

Subham Dutta Chowdhury

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The Schrödinger-Virasoro Lie Group and Algebra: Representation Theory and Cohomological Study

Claude ROGER

Annales Henri Poincaré, 2006

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Inherently relativistic quantum theory, Part I. The algebra of observables

Emile Grgin

2002

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An Integration of General Relativity and Relativistic Quantum Theory

Joseph Johnson

Cornell University - arXiv, 2016

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The generalized Casimir operator and tensor representations of groups

Valentin Gladush

Journal of Mathematical Physics, 2000

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T A Self-Consistent, Poincark Invariant and Unitary Three Particle Scattering Theory*

George Pastrana

1985

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