S
S.D. Yang
Researcher at Stony Brook University
Publications - 4
Citations - 75
S.D. Yang is an academic researcher from Stony Brook University. The author has contributed to research in topics: Nuclear matter & Normalization (statistics). The author has an hindex of 4, co-authored 4 publications receiving 75 citations.
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Infinite order summation of particle-particle ring diagrams in a model-space approach for nuclear matter
H.Q. Song,S.D. Yang,T.T.S. Kuo +2 more
TL;DR: In this article, a ring diagram model-space nuclear matter theory is formulated and applied to the calculation of the binding energy per nucleon (BE A ), saturation Fermi momentum (kF) and incompressibility coefficient (K) of symmetric nuclear matter, using the Paris and Reid nucleon-nucleon potentials.
Journal ArticleDOI
Summation of particle-particle and particle-hole ring diagrams in binding energy calculations and Lipkin models☆
S.D. Yang,J. Heyer,T.T.S. Kuo +2 more
TL;DR: In this article, the particle-particle (pp) and particle-hole (ph) ring diagrams in the linked diagram expansion of the ground-state energy shift Δ E 0 for many-body systems are derived, given as an integral involving G pp ( ω, λ ) ν, where G pp is the pp Green function, υ the interaction hamiltonian (taken to be two-body) and λ a strength parameter to be integrated over from 0 to 1.
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Normalization of RPA type wave functions
S.D. Yang,T.T.S. Kuo +1 more
TL;DR: In this paper, a general method for determining the normalization of the RPA type of wave functions from the respective RPA vertex functions is proposed, and the implications of the present theory on quenchings of nuclear electromagnetic transitions are discussed.
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Summation of ring diagrams of nuclear thermodynamic potential
S.D. Yang,T.T.S. Kuo +1 more
TL;DR: In this paper, a model space P and a corresponding finite temperature reaction matrix K are introduced in order to take care of the strong short-range correlations between nucleons, and the contribution from the particle-particle (hole-hole) ring diagrams to the thermodynamic potential Ω is given in terms of simple integrals of the form ∝ 0 1 d λ tr p { M ( λ ) K } where λ is a strength parameter, and M a thermal transition matrix which is calculated from a finite-temperature RPA-type secular equation.