AN ALGEBRAIC-GEOMETRY VIEW OF CURRENTS IN A MODEL QUANTUM-FIELD THEORY ON A CURVE

Authors
RAINA AK
Citation
Ak. Raina, AN ALGEBRAIC-GEOMETRY VIEW OF CURRENTS IN A MODEL QUANTUM-FIELD THEORY ON A CURVE, Comptes rendus de l'Academie des sciences. Serie 1, Mathematique, 318(9), 1994, pp. 851-856
Citations number
10
Categorie Soggetti
Mathematics, General",Mathematics
Journal title
Comptes rendus de l'Academie des sciences. Serie 1, Mathematique → ACNP
ISSN journal
07644442
Volume
318
Issue
9
Year of publication
1994
Pages
851 - 856
Database
ISI
SICI code
0764-4442(1994)318:9<851:AAVOCI>2.0.ZU;2-9
Abstract
Recently a unified proof of identities of Cauchy, Frobenius and Fay wa s obtained from an algebro-geometric formulation of a model quantum fi eld theory (QFT) on a curve. In this Note schemes with nilpotent eleme nts are used for a global geometric deduction of the current correlati on functions from the field correlation functions. Algebraic geometry proofs of some classical formulas in function theory are also obtained in the course of this study.