Nonlinear Classical Fields

TL;DR

This paper explores classical fields as mediums with an associated velocity parameter, proposing that treating fields as potentials can lead to finite self-energies across various types of fields.

Contribution

It introduces a novel perspective on classical fields by considering their velocity as an additional parameter, resulting in finite self-energies when fields are viewed as potentials.

Findings

Self-energies of electromagnetic, mechanical, pionic, and gluonic fields become finite.

Viewing fields as potentials simplifies their energy calculations.

The approach unifies different classical fields under a common framework.

Abstract

We regard a classical field as a medium and so the additional parameter, the velocity of a field,appears. If the one regard as a potential of same field then the self-energies of the fields became finite. Electromagnetic, mechanical, pionic, and somewhat gluonic fields are regarding