We generalize techniques previously used to compute ground-state properties of one-dimensional noninteracting quantum gases to obtain exact results at finite temperature. We compute the order-n Rényi entropy to all orders in the fugacity in one, two, and three spatial dimensions. In arbitrary spatial dimensions, we provide closed-form expressions for its virial expansion up to next-to-leading order. In all of our results, we find explicit volume scaling in the high-temperature limit
We introduce a systematic framework to calculate the bipartite entanglement entropy of a compact spa...
We study the entanglement entropy of connected bipartitions in free-fermion gases of N particles in ...
A physical system is said to satisfy a thermal area law if the mutual information between two adjace...
We generalize techniques previously used to compute ground-state properties of one-dimensional nonin...
We study the local and (bipartite) entanglement R\'enyi entropies of the free Fermi gas in multi-dim...
Entanglement temperatures (ET) are a generalization of Unruh temperatures valid for states reduced t...
We analytically evaluate the Rényi entropies for the two dimensional free boson CFT. The CFT is cons...
Motivated by advances in the manipulation and detection of ultracold atoms with multiple internal de...
We show how to measure the order-two Renyi entropy of many-body states of spinful fermionic atoms in...
We present numerical studies of fermion and boson models with random all-to-all interactions (the SY...
We consider the symmetry-resolved R\'{e}nyi and entanglement entropies for two-dimensional conformal...
Entanglement is a key aspect of quantum mechanics, and arguably the clearest manifestation of the no...
The Rényi entropies of a massless Dirac fermion on a circle with chemical potential are calculated ...
The entanglement entropy of a distinguished region of a quantum many-body problem reflects the entan...
Using a Wigner-function-based approach, we study the Renyi entropy of a subsystem A of a system of b...
We introduce a systematic framework to calculate the bipartite entanglement entropy of a compact spa...
We study the entanglement entropy of connected bipartitions in free-fermion gases of N particles in ...
A physical system is said to satisfy a thermal area law if the mutual information between two adjace...
We generalize techniques previously used to compute ground-state properties of one-dimensional nonin...
We study the local and (bipartite) entanglement R\'enyi entropies of the free Fermi gas in multi-dim...
Entanglement temperatures (ET) are a generalization of Unruh temperatures valid for states reduced t...
We analytically evaluate the Rényi entropies for the two dimensional free boson CFT. The CFT is cons...
Motivated by advances in the manipulation and detection of ultracold atoms with multiple internal de...
We show how to measure the order-two Renyi entropy of many-body states of spinful fermionic atoms in...
We present numerical studies of fermion and boson models with random all-to-all interactions (the SY...
We consider the symmetry-resolved R\'{e}nyi and entanglement entropies for two-dimensional conformal...
Entanglement is a key aspect of quantum mechanics, and arguably the clearest manifestation of the no...
The Rényi entropies of a massless Dirac fermion on a circle with chemical potential are calculated ...
The entanglement entropy of a distinguished region of a quantum many-body problem reflects the entan...
Using a Wigner-function-based approach, we study the Renyi entropy of a subsystem A of a system of b...
We introduce a systematic framework to calculate the bipartite entanglement entropy of a compact spa...
We study the entanglement entropy of connected bipartitions in free-fermion gases of N particles in ...
A physical system is said to satisfy a thermal area law if the mutual information between two adjace...