ALGEBRAIC CYCLES, MODULAR FORMS AND EULER SYSTEMS TOM WESTON

First Page		Document Content
Date: 2003-09-04 15:45:41 Galois theory Number theory Finite fields Algebraic number field Field theory Galois module Local Tate duality Ramification group Étale morphism Abstract algebra Algebraic number theory Algebra		ALGEBRAIC CYCLES, MODULAR FORMS AND EULER SYSTEMS TOM WESTON Add to Reading List Source URL: www.math.umass.edu Download Document from Source Website File Size: 426,42 KB Share Document on Facebook

	313 Documenta Math. ´ On the Weil-Etale DocID: 1qoxY - View Document
	825 Documenta Math. The Global Structure of Moduli Spaces of Polarized p-Divisible Groups DocID: 19YgC - View Document
	On Gabber’s uniformization theorems : outline and applications to ´ etale cohomology [G] Luc Illusie Of ramification and vanishing cycles, Tokyo, Sep. 11, 2007 preliminary notes (Sep. 19, Finiteness and unifo DocID: 19GOC - View Document
	ALMOST PROPER GIT-STACKS AND DISCRIMINANT AVOIDANCE JASON STARR AND JOHAN DE JONG 1. Introduction Consider an algebraic stacks of the form [Spec(k)/G] where G is a geometrically DocID: 19BG5 - View Document
	L For n=1,...,m where Lm• = 0, hence we can find a closed subset H in H and any sets F on X, U is a closed immersion of S, then U → T is a separated algebraic space. Proof. Proof of (1). It also start we get S = Spec DocID: 197RI - View Document