Numerical determination of entanglement entropy for a sphere
R. Lohmayer (Regensburg), H. Neuberger (Rutgers), A. Schwimmer, (Weizmann), S. Theisen (MPI, AEI)

TL;DR
This paper numerically computes the entanglement entropy's logarithmic coefficient for a scalar field in a sphere, confirming the analytical value with high precision using Srednicki's regularization.
Contribution
It provides a high-accuracy numerical verification of the analytical logarithmic coefficient in entanglement entropy for a scalar field in a spherical region.
Findings
Coefficient of logarithm is approximately -1/90
Numerical results agree with analytical predictions within 0.2%
Validates Srednicki's regularization method for this calculation
Abstract
We apply Srednicki's regularization to extract the logarithmic term in the entanglement entropy produced by tracing out a real, massless, scalar field inside a three dimensional sphere in 3+1 flat spacetime. We find numerically that the coefficient of the logarithm is -1/90 to 0.2 percent accuracy, in agreement with an existing analytical result.
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