Tensor optimized Fermi sphere method for nuclear matter -- power series correlated wave function and a cluster expansion
Taiichi Yamada

TL;DR
The paper introduces the tensor optimized Fermi sphere (TOFS) method, a new formalism for nuclear matter calculations using correlated wave functions expressed as power series or exponentials, with results consistent with existing theories.
Contribution
It develops the TOFS formalism for nuclear matter, providing a new power series and exponential wave function approach with linked-cluster expansion for energy calculations.
Findings
Results agree with Brueckner-Hartree-Fock approach
Energy per particle calculated with TOFS is consistent
Correlation functions are optimized via variational method
Abstract
A new formalism, called "tensor optimized Fermi sphere (TOFS) method", is developed to treat the nuclear matter using a bare interaction among nucleons. In this method, the correlated nuclear matter wave function is taken to be a power series type, and an exponential type, , with the uncorrelated Fermi-gas wave function , where the correlation operator can induce central, spin-isospin, tensor, etc.~correlations, and corresponds to a limiting case of (). In the TOFS formalism based on Hermitian form, it is shown that the energy per particle in nuclear matter with can be expressed in terms of a linked-cluster expansion. On the basis of these results, we present the formula of the energy per particle in nuclear matter with . We…
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