A Generalized Positive Energy Theorem for Spaces with Asymptotic SUSY Compactification

TL;DR

This paper proves a generalized positive energy theorem for spaces with asymptotic supersymmetric (SUSY) compactification, extending previous results to include non-symmetric data, with implications for theoretical physics and geometry.

Contribution

It introduces a new positive energy theorem applicable to spaces with asymptotic SUSY compactification involving non-symmetric data, broadening the scope of prior results.

Findings

Proved a generalized positive energy theorem for asymptotic SUSY compactified spaces.

Extended positive energy results to non-symmetric data scenarios.

Built upon and generalized previous work by Dai, Hertog-Horowitz-Maeda, and Zhang.

Abstract

A generalized positive energy theorem for spaces with asymptotic SUSY compactification involving non-symmetric data is proved. This work is motivated by the work of Dai [D1][D2], Hertog-Horowitz-Maeda [HHM], and Zhang [Z].