Clifform calculus with applications to classical field theories

DOI10.1088/0264-9381/8/11/018zbMath0744.53039OpenAlexW2068698760MaRDI QIDQ3983143

Folkert Mueller-Hoissen, Aristophanes Dimakis

Publication date: 27 June 1992

Published in: Classical and Quantum Gravity (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1088/0264-9381/8/11/018

zbMATH Keywords

Lie groupsgravitational couplingsClifford algebra calculusKaluza-Klein geometryclifformsDirac-Kähler operatorsGauss-Bonnet Lagrangians

Mathematics Subject Classification ID

Applications of differential geometry to physics (53Z05) Applications of global differential geometry to the sciences (53C80) Spinor and twistor methods in general relativity and gravitational theory; Newman-Penrose formalism (83C60)

Related Items (12)

Clifford algebra, Lorentz transformation and unified field theory ⋮ A product for special classes of monogenic functions and tensors ⋮ Einstein's equations and associated linear systems ⋮ THE QUADRATIC SPINOR LAGRANGIAN, AXIAL TORSION CURRENT AND GENERALIZATIONS ⋮ GR angular momentum in the quadratic spinor Lagrangian formulation ⋮ Geometric structures over hypercomplex algebras ⋮ Space-time geometry and some applications of Clifford algebra in physics ⋮ CLIFFORD VALUED DIFFERENTIAL FORMS, AND SOME ISSUES IN GRAVITATION, ELECTROMAGNETISM AND "UNIFIED" THEORIES ⋮ The general decomposition theory of SU(2) gauge potential, topological structure and bifurcation of SU(2) Chern density ⋮ ELKO SPINOR FIELDS: LAGRANGIANS FOR GRAVITY DERIVED FROM SUPERGRAVITY ⋮ Clifford structures on manifolds ⋮ A quadratic spinor Lagrangian for general relativity

This page was built for publication: Clifform calculus with applications to classical field theories