Stokes Theorem for Lipschitz forms on a smooth manifold

TL;DR

This paper extends Stokes theorem to Lipschitz forms on smooth manifolds, broadening its applicability beyond smooth forms.

Contribution

It proves that Stokes theorem remains valid for Lipschitz continuous forms on smooth manifolds, a generalization of classical results.

Findings

Stokes theorem applies to Lipschitz forms

The theorem's validity is established for broader classes of forms

Enhances understanding of differential forms on manifolds

Abstract

Stokes theorem holds for Lipschitz forms on a smooth manifold.