S
Sidney A. Coon
Researcher at New Mexico State University
Publications - 55
Citations - 1612
Sidney A. Coon is an academic researcher from New Mexico State University. The author has contributed to research in topics: Nucleon & Pion. The author has an hindex of 20, co-authored 55 publications receiving 1549 citations. Previous affiliations of Sidney A. Coon include University of California, San Diego & National Science Foundation.
Papers
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Journal ArticleDOI
The two pion exchange three-nucleon potential and nuclear matter
Sidney A. Coon,Michael D. Scadron,Peter C. McNamee,Bruce R. Barrett,D.W.E. Blatt,Bruce H. J. McKellar +5 more
TL;DR: In this paper, the authors derived the complete three-nucleon potential of the two-pion exchange type, suitable for nuclear structure calculations, by extending away from the forward direction the subthreshold offpion-mass-shell πN scattering amplitude of Coon, Scadron and Barrett.
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Reworking the Tucson-Melbourne Three-Nucleon Potential
Sidney A. Coon,H. K. Han +1 more
TL;DR: In this paper, the authors introduced new values of the strength constants (i.e., a, b, c, and d coefficients) of the Tucson-Melbourne (TM) 2π-exchange three-nucleon potential.
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Two-pion-exchange three-nucleon potential: Partial wave analysis in momentum space
Sidney A. Coon,W. Glöckle +1 more
TL;DR: In this paper, the authors presented the complete momentum space three-nucleon potential of the two-pion exchange type in the partial wave decomposition needed for the Faddeev equations of the three nucleon bound state, which is manifestly Hermitian and defined for all three nucleon momenta.
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Convergence properties of ab initio calculations of light nuclei in a harmonic oscillator basis
Sidney A. Coon,M. I. Avetian,Michael Kruse,U. van Kolck,U. van Kolck,Pieter Maris,James P. Vary +6 more
TL;DR: In this article, ultraviolet and infrared momentum regulators of the model spaces formed by construction of a variational trial wave function which uses a complete set of many-body basis states based upon three-dimensional harmonic oscillator (HO) functions are studied.
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Singular inverse square potential, limit cycles, and self-adjoint extensions
TL;DR: In this article, the radial Schrodinger equation for a particle of mass m in the field of a singular attractive $2m √ √ g 1/4 potential was studied.