Nuclear response functions with finite range Gogny force: tensor terms and instabilities
A. De Pace, M. Martini

TL;DR
This paper uses advanced computational techniques to analyze nuclear matter response functions with Gogny forces, including tensor terms, revealing differences at higher-order calculations and assessing stability to guide future force development.
Contribution
It introduces a continued fraction method for response function calculation with Gogny forces, including tensor terms, and evaluates their stability and response characteristics.
Findings
Second order expansion shows significant differences for tensor-inclusive forces.
Most Gogny forces are free of spurious finite-size instabilities, except GT2.
Tensor terms cause heterogeneity in vector channel responses.
Abstract
A fully-antisymmetrized random phase approximation calculation employing the continued fraction technique is performed to study nuclear matter response functions with the finite range Gogny force. The most commonly used parameter sets of this force, as well as some recent generalizations that include the tensor terms are considered and the corresponding response functions are shown. The calculations are performed at the first and second order in the continued fraction expansion and the explicit expressions for the second order tensor contributions are given. Comparison between first and second order continued fraction expansion results are provided. The differences between the responses obtained at the two orders turn to be more pronounced for the forces including tensor terms than for the standard Gogny ones. In the vector channels the responses calculated with Gogny forces including…
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