Spectral geometry for strings and branes

TL;DR

This paper introduces the application of heat kernel techniques to string and brane physics, focusing on boundary value problems that arise in this context.

Contribution

It provides a concise overview of how spectral geometry and heat kernel methods can be applied to analyze strings and branes, highlighting boundary value problems.

Findings

Heat kernel techniques are effective for analyzing boundary value problems in string/brane physics.

Spectral geometry offers valuable insights into the mathematical structure of string and brane theories.

The approach facilitates understanding of boundary effects in string/brane models.

Abstract

I give a short guide into applications of the heat kernel technique to string/brane physics with an emphasis on the emerging boundary value problems.