Inequalities for low-energy symmetric nuclear matter

Abstract

Using effective field theory we prove inequalities for the correlations of two-nucleon operators in low-energy symmetric nuclear matter. For physical values of operator coefficients in the effective Lagrangian, the S = 1, I = 0 channel correlations must have the lowest energy and longest correlation length in the two-nucleon sector. This result is valid at nonzero density and temperature.

9 pages

References in corpus (5)

• Observation of resonance condensation of fermionic atom pairs
• Evidence for Superfluidity in a Resonantly Interacting Fermi Gas
• Nuclear Lattice Simulations with Chiral Effective Field Theory
• A lattice theory for low energy fermions at finite chemical potential
• QCD inequalities for the nucleon mass and the free energy of baryonic matter

Cited by in corpus (11)

• Modern Theory of Nuclear Forces
• Microscopic Clustering in Light Nuclei
• Lattice Simulations for Light Nuclei: Chiral Effective Field Theory at Leading Order
• Spectral convexity for attractive SU(2N) fermions
• Pressure inequalities for nuclear and neutron matter
• Lattice Effective Field Theory Simulations of Nuclei
• Preparation and optimization of high-temperature superconducting Ruddlesden-Popper nickelate thin films
• Convexity of the entanglement energy of SU($2N$)-symmetric fermions with attractive interactions
• Chiral Effective Field Theory after Thirty Years: Nuclear Lattice Simulations
• Nuclear Lattice Simulations using Symmetry-Sign Extrapolation
• Nuclear effective field theory on the lattice