p-adic interpolation of logarithmic derivatives associated to certain Lubin-Tate formal groups

DOI10.5802/aif.1056zbMath0587.12007OpenAlexW2080792795MaRDI QIDQ1072595

John L. Boxall

Publication date: 1986

Published in: Annales de l'Institut Fourier (Search for Journal in Brave)

Full work available at URL: http://www.numdam.org/item?id=AIF_1986__36_3_1_0

zbMATH Keywords

p-adic interpolationlogarithmic derivativesp-adic L-functionscommutative formal groups

Mathematics Subject Classification ID

Other analytic theory (analogues of beta and gamma functions, (p)-adic integration, etc.) (11S80) Zeta functions and (L)-functions (11S40) Formal groups, (p)-divisible groups (14L05)

Related Items (5)

A new construction of \({\mathfrak p}\)-adic L-functions attached to certain elliptic curves with complex multiplication ⋮ Integral structures on \(p\)-adic Fourier theory ⋮ The radius of convergence of the \(p\)-adic sigma function ⋮ Congruences between Bernoulli-Hurwitz numbers in the supersingular case ⋮ Algebraic theta functions and the \(p\)-adic interpolation of Eisenstein-Kronecker numbers

Cites Work

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• Congruences for special values of L-functions of elliptic curves with complex multiplication
• On p-adic L-functions associated to elliptic curves
• Division values in local fields
• Values at negative integers of zeta functions and \(p\)-adic zeta functions
• Arithmetic of Weil curves
• One-parameter formal Lie groups over p-adic integer rings
• Eine p-adische Theorie der Zetawerte. II.
• Lectures on P-Adic L-Functions. (AM-74)

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