Koszul Complexes, Differential Operators, and the Weil–Tate Reciprocity Law

Author:

Brylinski Jean-Luc,Previato Emma

Publisher

Elsevier BV

Subject

Algebra and Number Theory

Reference10 articles.

1. The infinite wedge representation and the reciprocity law for algebraic curves;Arbarello,1987

2. The geometry of two-dimensional symbols;Brylinski;K-Theory,1996

3. G. Laumon, Transformation de Fourier géométrique, preprint, IHES, 1985.

4. Duality between D(X) and D(X̂) with its applications to Picard sheaves;Mukai;Nagoya Math. J.,1981

5. An algebro-geometric construction of commuting operators and of solutions to the Toda lattice equation, Korteweg-de Vries equation and related nonlinear equations;Mumford,1978

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1. EMMA PREVIATO AND HER MATHEMATICAL LIFE (1952-2022);Albanian Journal of Mathematics;2023-06-15

2. AN ANALYTIC PERSPECTIVE OF WEIL RECIPROCITY;Albanian Journal of Mathematics;2023-06-15

3. Joint torsion of several commuting operators;Advances in Mathematics;2012-01

4. The Resultant on Compact Riemann Surfaces;Communications in Mathematical Physics;2008-09-16

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