Calculation of the determinant in the Wheeler-De Witt equation
Carlos Jimenez, Nelson Vanegas

TL;DR
This paper introduces a novel approach to computing the determinant in the Wheeler-De Witt equation, utilizing a method inspired by the Riemann-zeta function regularization, offering an alternative to traditional techniques.
Contribution
It proposes a new method for determinant calculation in the Wheeler-De Witt equation, diverging from the conventional Riemann-zeta regularization approach.
Findings
Demonstrates the feasibility of the new determinant computation method.
Provides comparative analysis with existing regularization techniques.
Enhances understanding of quantum gravity equations.
Abstract
The Riemann-zeta function regularization procedure has been studied intensively as a good method in the computation of the determinant for pseudo-diferential operator. In this paper we propose a different approach for the computation of the determinant base on the Wheeler-De Witt equation.
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Taxonomy
TopicsQuantum chaos and dynamical systems · Quantum Mechanics and Applications · Advanced Mathematical Theories and Applications
