On p-adic L-functions over real quadratic fields

DOI10.1007/BF01389730zbMath0305.12008OpenAlexW2322932566MaRDI QIDQ1217164

Warren Sinnott, John H. Coates

Publication date: 1974

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

Full work available at URL: https://eudml.org/doc/142290

Mathematics Subject Classification ID

Quadratic extensions (11R11) Zeta functions and (L)-functions of number fields (11R42)

Related Items

Algebraic number fields, Proof of the main conjecture of noncommutative Iwasawa theory for totally real number fields in certain cases, Higher Hickerson formula, Differential operators and families of automorphic forms on unitary groups of arbitrary signature, Polynomial behavior of special values of partial zeta functions of real quadratic fields at \(s = 0\), Eisenstein cohomology classes for \(\mathrm{GL}_N\) over imaginary quadratic fields, On the Fontaine-Mazur conjecture for number fields and an analogue for function fields, Computation of L(0, χ) and of relative class numbers of CM-fields, Leading terms of Artin L-series at negative integers and annihilation of higher K-groups, The index of Stickelberger ideals of order 2 and cuspidal class numbers, Stickelberger ideals, Values at negative integers of zeta functions and \(p\)-adic zeta functions, \(p\)-adic \(L\)-functions for CM fields, On the radius of convergence of the p-adic L-function, The Shintani cocycle. II: Partial \(\zeta\)-functions, cohomologous cocycles and \(p\)-adic interpolation, An introduction to Eisenstein measures, An analogue of Stickelberger's theorem for the higher K-groups, Units and class groups in number theory and algebraic geometry, On the Brumer-Stark conjecture, Nonarchimedean spectral theory, Special values of ray class partial zeta functions

Cites Work

• On l-adic zeta functions
• An analogue of Stickelberger's theorem for the higher K-groups
• On \(p\)-adic \(L\)-functions
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