<--- Back to Details
First PageDocument Content
Algebra / Abstract algebra / Mathematics / Cohomology theories / Differential forms / Algebraic geometry / Algebraic topology / Sheaf / Divisor / De Rham cohomology / Ring / Proj construction
Date: 2017-01-10 07:03:57
Algebra
Abstract algebra
Mathematics
Cohomology theories
Differential forms
Algebraic geometry
Algebraic topology
Sheaf
Divisor
De Rham cohomology
Ring
Proj construction

SKELETONS AND MODULI OF STOKES TORSORS by Jean-Baptiste Teyssier Abstract. — We prove an analogue for Stokes torsors of Deligne’s skeleton conjecture and deduce from it the representability of the functor of relative

Add to Reading List

Source URL: jbteyssier.com

Download Document from Source Website

File Size: 732,76 KB

Share Document on Facebook

Similar Documents

DUALITY FOR RELATIVE LOGARITHMIC DE RHAM-WITT SHEAVES AND WILDLY RAMIFIED CLASS FIELD THEORY OVER FINITE FIELDS UWE JANNSEN, SHUJI SAITO, AND YIGENG ZHAO Abstract. In order to study p-adic ´etale cohomology of an open s

DUALITY FOR RELATIVE LOGARITHMIC DE RHAM-WITT SHEAVES AND WILDLY RAMIFIED CLASS FIELD THEORY OVER FINITE FIELDS UWE JANNSEN, SHUJI SAITO, AND YIGENG ZHAO Abstract. In order to study p-adic ´etale cohomology of an open s

DocID: 1tSwD - View Document

147  Documenta Math. De Rham-Witt Cohomology and Displays Andreas Langer and Thomas Zink

147 Documenta Math. De Rham-Witt Cohomology and Displays Andreas Langer and Thomas Zink

DocID: 1swPc - View Document

39  Documenta Math. Milne’s Correcting Factor and Derived De Rham Cohomology

39 Documenta Math. Milne’s Correcting Factor and Derived De Rham Cohomology

DocID: 1sbwH - View Document

39  Documenta Math. Milne’s Correcting Factor and Derived De Rham Cohomology

39 Documenta Math. Milne’s Correcting Factor and Derived De Rham Cohomology

DocID: 1rQY2 - View Document

263  Doc. Math. J. DMV Higher Index Theorems and the Boundary Map in Cyclic Cohomology

263 Doc. Math. J. DMV Higher Index Theorems and the Boundary Map in Cyclic Cohomology

DocID: 1qQF6 - View Document