This paper characterizes the symmetric rank-2 stress–energy–momentum tensor associated
with fields whose Lagrangian densities are expressed as the dot product of two multivector …

In this paper, we review two related aspects of field theory: the modeling of the fields by
means of exterior algebra and calculus, and the derivation of the field dynamics, ie, the Euler …

Acquiring reliable knowledge amidst uncertainty is a topical issue of modern science.
Interval mathematics has proved to be of central importance in co** with uncertainty and …

A formal description of quaternions by means of exterior calculus is presented. Considering
a three-dimensional space-time characterized by three time-like coordinates, we have been …

This paper studies the relativistic angular momentum for the generalized electromagnetic
field, described by r-vectors in (k, n) space-time dimensions, with exterior-algebraic …

We present a derivation of a manifestly symmetric form of the stress-energy-momentum
using the mathematical tools of exterior algebra and exterior calculus, bypassing the …

Electromagnetic wave propagation provides the physical basis for countless applications in
various subjects of today's world. In order to model spatial scenarios, the continuous space …