From Schwinger Balls to Black Holes

TL;DR

This paper explores the analogy between Schwinger balls and black holes, deriving key black hole thermodynamics and entropy from this perspective, and proposes a mechanism to address the information paradox.

Contribution

It introduces a novel interpretation of black holes as gravitational Schwinger balls, deriving thermodynamic properties and proposing a solution to the information paradox.

Findings

Derived Bekenstein-Hawking entropy from Schwinger ball analogy

Connected Planck length to gravitational Schwinger length

Proposed a deformed EPR mechanism to resolve the information paradox

Abstract

We have shown intriguing similarities between Schwinger balls and black holes. By considering black hole as a gravitational Schwinger ball, we have derived the Bekenstein-Hawking entropy and the first law of black hole thermodynamics as a direct result of the inverse area dependence of the gravitational force. It is also shown that the Planck length is nothing but the gravitational Schwinger length. The relation between the mass and the radius of the black hole is derived by considering the black hole as a Schwinger ball of gravitons. We show how the evolution of the entanglement entropy of the black hole, as Page introduced many years ago, can be obtained by including gravitons in the black hole's evaporation process and using a deformed EPR mechanism. Also this deformed EPR mechanism can solve the information paradox. We show how naive simultaneous usage of Page's argument and equivalence principle leads to firewall problem.