activity
20082015
most citedPressure, compressibility, and contact of the two-dimensional attractive Fermi gas

81 citations · 275 across the 6 of their papers we have counts for

collaborators

6 papers

cond-mat.quant-gas2015★ 81 cited

Pressure, compressibility, and contact of the two-dimensional attractive Fermi gas

E. R. Anderson, J. E. Drut

Using ab initio lattice methods, we calculate the finite temperature thermodynamics of homogeneous two-dimensional spin-1/2 fermions with attractive short-range interactions. We pr…

cond-mat.quant-gas2014★ 21 cited

Energy, contact, and density profiles of one-dimensional fermions in a harmonic trap via non-uniform lattice Monte Carlo

C. E. Berger, E. R. Anderson, J. E. Drut

We determine the ground-state energy and Tan's contact of attractively interacting few-fermion systems in a one-dimensional harmonic trap, for a range of couplings and particle num…

cond-mat.quant-gas2014★ 34 cited

Universality in one-dimensional fermions at finite temperature: Density, pressure, compressibility, and contact

M. D. Hoffman, P. D. Javernick, A. C. Loheac +3

We present finite-temperature, lattice Monte Carlo calculations of the particle number density, compressibility, pressure, and Tan's contact of an unpolarized system of short-range…

nucl-th2011★ 21 cited

The Similarity Renormalization Group with Novel Generators

W. Li, E. R. Anderson, R. J. Furnstahl

The choice of generator in the Similarity Renormalization Group (SRG) flow equation determines the evolution pattern of the Hamiltonian. The kinetic energy has been used in the gen…

nucl-th2010★ 68 cited

Operator Evolution via the Similarity Renormalization Group I: The Deuteron

E. R. Anderson, S. K. Bogner, R. J. Furnstahl +1

Similarity Renormalization Group (SRG) flow equations can be used to unitarily soften nuclear Hamiltonians by decoupling high-energy intermediate state contributions to low-energy…

nucl-th2008★ 50 cited

Block Diagonalization using SRG Flow Equations

E. Anderson, S. K. Bogner, R. J. Furnstahl +3

By choosing appropriate generators for the Similarity Renormalization Group (SRG) flow equations, different patterns of decoupling in a Hamiltonian can be achieved. Sharp and smoot…