J. Speth
6 Papers
38 Citations
J. Speth is an academic researcher. The author has contributed to research in topics: Coupling (probability) & Resonance. The author has an hindex of 3, co-authored 6 publications.
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Papers
Phonon coupling effects in magnetic moments of magic and semi-magic nuclei
TL;DR: In this paper, the perturbation theory in g_L^2 is used where g is the phonon-particle coupling vertex and a model is developed with separating non-regular PC contributions, the rest is supposed to be regular and included into the standard TFFS parameters.
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Landau Migdal Theory of Interacting Fermi Systems: A Framework for Effective Theories in Nuclear Structure Physics
Frank Gruemmer,J. Speth +1 more
TL;DR: In this paper, an extension of the theory of finite Fermi systems to the structure of nuclei is presented. But it is shown that the number of free parameters are restricted due to conservation laws.
Self-consistent calculations within the Green's function method including particle-phonon coupling and the single-particle continuum
N. Lyutorovich,J. Speth,Alexander V. Avdeenkov,Frank Gruemmer,Sergei Kamerdzhiev,S. Krewald,Victor Tselyaev +6 more
TL;DR: In this article, the Green's function was applied to nuclear excitations in a self-consistently using a Skyrme interaction, which combines the conventional RPA with an exact singleparticle continuum treatment and considers in a consistent way the particle-phonon coupling.
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Skyrme RPA for nuclear resonances: trouble with magnetic modes
TL;DR: The relation between the effective mass and the effective particle-hole interaction, well known in the Landau-Migdal theory, explains the success of self-consistent calculations of electric transitions in such approaches as mentioned in this paper.
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Self-consistent description of high-spin states in doubly magic $^{208}$Pb
N. Lyutorovich,Victor Tselyaev,J. Speth,Gabriel Martínez-Pinedo,Karlheinz Langanke,Paul-Gerhard Reinhard +5 more
TL;DR: In this paper, a self-consistent phonon-coupling model for high-spin states was proposed, which takes the coherent one-particle-one-hole (1p1h) states of the random-phase approximation (RPA) as starting point and develops from more complex configurations beyond RPA.