

Author: Dimakis A. MÜLLER-HOISSEN F.
Publisher: Springer Publishing Company
ISSN: 0377-9017
Source: Letters in Mathematical Physics, Vol.39, Iss.1, 1997-01, pp. : 69-79
Disclaimer: Any content in publications that violate the sovereignty, the constitution or regulations of the PRC is not accepted or approved by CNPIEC.
Abstract
A construction of conservation laws for sigma-models in two dimensions is generalized in the framework of noncommutative geometry of commutative algebras. This is done by replacing the ordinary calculus of differential forms with other differential calculi and introducing an analogue of the Hodge operator on the latter. The general method is illustrated with several examples.
Related content


Matrix models, complex geometry, and integrable systems: I
By Marshakov A.
Theoretical and Mathematical Physics, Vol. 147, Iss. 2, 2006-05 ,pp. :


Matrix models, complex geometry, and integrable systems: II
By Marshakov A.
Theoretical and Mathematical Physics, Vol. 147, Iss. 3, 2006-06 ,pp. :


Categorical Non-commutative Geometry
Journal of Physics: Conference Series , Vol. 346, Iss. 1, 2012-02 ,pp. :


Gauge unification in noncommutative geometry
EPL (EUROPHYSICS LETTERS), Vol. 84, Iss. 5, 2008-12 ,pp. :


Noncommutative geometry and geometric phases
EPL (EUROPHYSICS LETTERS), Vol. 76, Iss. 3, 2006-11 ,pp. :