Sum Rules, Random-Phase-Approximation, and Constrained Self-Consistent Fields

Eugene R. Marshalek and João da Providência
Phys. Rev. C 7, 2281 – Published 1 June 1973
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Abstract

It is shown that the energy-weighted and inversely-energy-weighted (IEW) random-phase-approximation sum rules may be obtained simultaneously by a doubly constrained self-consistent field calculation. Applications of the IEW sum rule are made to the quadrupole-force Hamiltonian, including a case when zero-frequency modes occur. The relevance to certain higher-order sum rules is noted and discrepancies in some calculations of centrifugal stretching effects in spherical and deformed nuclei are pointed out.

  • Received 5 December 1972

DOI:https://doi.org/10.1103/PhysRevC.7.2281

©1973 American Physical Society

Authors & Affiliations

Eugene R. Marshalek

  • Department of Physics, University of Notre Dame, Notre Dame, Indiana 46556

João da Providência

  • Laboratório de Física, Universidade, Coimbra, Portugal

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Issue

Vol. 7, Iss. 6 — June 1973

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