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Title: | Core nucleus polarization in lambda (۸) hypernuclei |
Authors: | Zaliman, Sauli |
Keywords: | Λ hypernuclei Thomas Fermi theory Nucleus Nuclear polarisation |
Issue Date: | 2012 |
Publisher: | Universiti Malaysia Perlis (UniMAP) |
Abstract: | The response of the core nucleus to the L in a hypernucleus is studied with a local density approximation. This reproduces the energies and radii of the core nuclei as well as the L-single particle (s.p.) energies quite well. The polarizing effect of the L depends on the core response through an “effective” compression modulus KA of the nucleus. For certain class of energy functional, KA is found to be almost independent of the compression modulus K of the infinite nuclear matter. This indeed is a surprising result, and at variance with the Hartree-Fock calculations with effective interactions. Reasons for this discrepancy were carefully examined, by considering values of K in the range 100-400 MeV. Furthermore, the polarizing effects also depend critically on D(r), the L binding in nuclear matter at density r. For only a direct LN force: D µr and the core nucleus contracts giving rise to a relatively larger core polarization. However, for a “saturating” D(r) (with a maximum at rm < r0, where r0 is the nuclear matter equilibrium density), which is required to fit the s.p. data, the s-Shell hypernuclei binding energies and the low energy Lp scattering data, and which results from a LN force (including exchange) and LNN forces, there may be an expansion of the nucleus with nucleons flowing from the interior to the surface. This is shown to reduce the core polarization effects substantially (for rm in the neighborhood of r0). The resulting changes in root mean square radius and core energy depend on A, but are mostly very small, justifying their general neglect. The present work thus demonstrates that L can be used as a reliable tool to probe the properties of nuclei. |
URI: | http://dspace.unimap.edu.my:80/dspace/handle/123456789/31921 |
Appears in Collections: | School of Microelectronic Engineering (Theses) |
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