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- W70074927 abstract "Publisher Summary An approximation method enabling to solve the many body Schrodinger equation (H–E) Ψ=0 consists in transforming the partial differential equation into an infinite set of one dimensional coupled differential equations. This chapter discusses the extent to which the utilization of the incomplete optimal basis is justified and explains how quick the convergence versus the number of integrated coupled equations is. The binding energy obtained by integrating the coupled equations for the Baker (B) gaussian potential and the AfnanTang strong soft core S3 potential, for which the strength of the repulsive core, is about 800 MeV, ten times the one of the attractive part. A variational calculation is not sensitive to the shape of the wave function in the region where the interaction is negligible, even if the weight of the tail amounts about 20% of the wave, as it is the case for the trinucleons. A strong repulsive soft core adversely affects the convergence of the method, but the calculations are nevertheless under the capability of the modern computers." @default.
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- W70074927 date "1972-01-01" @default.
- W70074927 modified "2023-09-27" @default.
- W70074927 title "CAPABILITY OF THE HYPER SPHERICAL EXPANSION METHOD FOR SOLVING THE TRINUCLEON BOUND STATES" @default.
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- W70074927 doi "https://doi.org/10.1016/b978-0-444-10439-7.50071-8" @default.
- W70074927 hasPublicationYear "1972" @default.
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