A bstract Computing the 4D Euclidean path integral to one-loop order we find the large
quantum corrections that govern the behavior of a spherically symmetric non …

A bstract We present the computation of logarithmic corrections to near-extremal black hole
entropy from one-loop Euclidean gravity path integral around the near-horizon geometry …

A bstract We use the Atiyah-Singer index theorem to derive the general form of the one-loop
corrections to observables in asymptotically anti-de Sitter (AdS 4) supersymmetric …

A bstract We calculate the logarithmic correction to the entropy of asymptotically flat and AdS
black holes (rotating, non-rotating, charged, and uncharged) embedded in Einstein-Maxwell …

A bstract We reviewed the field redefinition approach of Seeley-DeWitt expansion for the
determination of Seeley-DeWitt coefficients from arXiv: 1505.01156. We apply this approach …

In this paper, we use the Seeley–DeWitt expansion of heat kernel method in quantum field
theory to give an explicit expression of the perturbation expansion for the scattering phase …

The leading quantum-gravitational correction to the black hole entropy is known to be a
universal logarithmic term. In this study, we investigate the logarithmic corrections for the …

We construct numerical solutions to the higher-dimensional Einstein–Maxwell theory. The
solutions are based on embedding the four dimensional Bianchi type IX space in the theory …

The heat kernel method is a powerful technique in mathematical physics, with applications
ranging from black hole entropy to mathematical finance. It consists in a variety of …

The heat kernel method is a powerful technique in mathematical physics, with applications
ranging from black hole entropy to mathematical finance. It consists in a variety of …