\(p\)-adic regulators on curves and special values of \(p\)-adic \(L\)-functions

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Publication:1109091

DOI10.1007/BF01394332zbMath0655.14010WikidataQ56813947 ScholiaQ56813947MaRDI QIDQ1109091

Ehud de Shalit, Robert F. Coleman

Publication date: 1988

Published in: Inventiones Mathematicae (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/143596




Related Items (25)

Obituary: Robert F. Coleman 1954--2014A short proof of de Shalit's cup product formulaHigher regulators and Hecke \(L\)-series of imaginary quadratic fields. IThe Hyodo-Kato structure for curves\(p\)-adic Eisenstein-Kronecker series and non-critical values of \(p\)-adic Hecke \(L\)-function of an imaginary quadratic field when the conductor is divisible by \(p\)\(p\)-adic heights and Vologodsky integrationExplicit Vologodsky integration for hyperelliptic curvesExplicit Coleman integration in larger characteristicExplicit Coleman integration for curvesVologodsky integration on curves with semi-stable reductionThe universal vectorial bi-extension and \(p\)-adic heightsThe Frobenius and monodromy operators for curves and abelian varietiesOn integrality of \(p\)-adic iterated integralsRiemann-Hurwitz formula for finite morphisms of \(p\)-adic curvesSyntomic regulators and \(p\)-adic integration. I: Rigid syntomic regulatorsSyntomic regulators and \(p\)-adic integration. II: \(K_2\) of curvesOn the syntomic regulator for \(K_1\) of a surfaceExplicit Coleman Integration for Hyperelliptic CurvesKato's Euler system and rational points on elliptic curves. I: A \(p\)-adic Beilinson formulaThe syntomic regulator for the K-theory of fieldsUnnamed Item\(p\)-adic polylogarithms and \(p\)-adic Hecke \(L\)-functions for totally real fieldsColeman integration for even-degree models of hyperelliptic curves\(p\)-adic Arakelov theoryOn the \(p\)-adic realization of elliptic polylogarithms for CM-elliptic curves



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