A coisotropic embedding theorem for pre-multisymplectic manifolds

TL;DR

This paper extends the classical coisotropic embedding theorem to the setting of pre-multisymplectic manifolds, providing a new geometric result in higher-dimensional symplectic geometry.

Contribution

It introduces a coisotropic embedding theorem analogous to Gotay's for pre-multisymplectic manifolds, expanding the theoretical framework of multisymplectic geometry.

Findings

Established a coisotropic embedding theorem for pre-multisymplectic manifolds

Generalized classical symplectic results to higher-dimensional contexts

Provided foundational results for future research in multisymplectic geometry

Abstract

We prove a coisotropic embedding theorem \`a l\`a Gotay for pre-multisymplectic manifolds.