Point-form dynamics of quasistable states
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Publication:5407618
DOI10.1063/1.4811563zbMath1286.81133arXiv1303.5911OpenAlexW3103505372MaRDI QIDQ5407618
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Publication date: 7 April 2014
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1303.5911
quantum field theoryresonance scatteringPoincare algebraquasistable statesWigner's concept of elementary particles
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- Point-form quantum field theory
- Dirac kets, Gamov vectors and Gel'fand triplets. The rigged Hilbert space formulation of quantum mechanics. Lectures in mathematical physics at the University of Texas at Austin, USA. Ed. by A. Bohm and J. D. Dollard
- Useful bases for problems in nuclear and particle physics
- A rigged Hilbert space of Hardy-class functions: Applications to resonances
- Relativistic dynamics of quasistable states. II. Differentiable representations of the causal Poincaré semigroup
- Relativistic dynamics of quasistable states. I. Perturbation theory for the Poincaré group
- Relativistic Gamow vectors
- Unstable relativistic quantum fields: two models
- Time asymmetric quantum theory – II. Relativistic resonances from S‐matrix poles
- Time asymmetric quantum theory – III. Decaying states and the causal Poincaré semigroup
- On the perturbation of continuous spectra
- Quantum Electrodynamics. I. A Covariant Formulation
- Forms of Relativistic Dynamics
- On a Relativistically Invariant Formulation of the Quantum Theory of Wave Fields*
- Relativistic Particle Dynamics. II
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