387 Documenta Math. Coleman Power Series for K2 and p-Adic Zeta Functions

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Date: 2003-12-23 07:52:17 Algebra Abstract algebra Ring theory Field theory Number theory Algebraic number theory Cyclotomic fields P-adic number P-adic modular form Cyclotomic character Valuation P-adic L-function		387 Documenta Math. Coleman Power Series for K2 and p-Adic Zeta Functions Add to Reading List Source URL: www.math.uiuc.edu Download Document from Source Website File Size: 455,07 KB Share Document on Facebook

	Michael P. Knapp* (). 2-Adic zeros of additive forms. In this talk, we determine the minimum number of variables needed to guarantee that a homogeneous polynomial of the form a1 xd1 + a2 xd2 DocID: 1vkr0 - View Document
	ON A PROPERNESS OF THE HILBERT EIGENVARIETY AT INTEGRAL WEIGHTS: THE CASE OF QUADRATIC RESIDUE FIELDS SHIN HATTORI Abstract. Let p be a rational prime. Let F be a totally real number field such that F is unramified over DocID: 1roCB - View Document
	A DERIVATIVE OF IWASAWA POWER SERIES HAE-SANG SUN Abstract. We extend the result of Angl`es [1], namely f (T ; θ) ≡ 0 ( mod p) d for the Iwasawa power series f (T ; θ) ∈ p [[T −1]]. For the derivative D = T dT DocID: 1rnA0 - View Document
	387 Documenta Math. Coleman Power Series for K2 and p-Adic Zeta Functions DocID: 1rciR - View Document
	573 Documenta Math. On the Structure of Selmer Groups of Λ-Adic Deformations over p-Adic Lie Extensions DocID: 1qSFM - View Document