THE RUBIN–STARK CONJECTURE FOR A SPECIAL CLASS OF FUNCTION FIELD EXTENSIONS Cristian D. Popescu1 Abstract. We prove a strong form of the Brumer–Stark Conjecture and, as a consequence, a strong form of Rubin’s integ

Source URL: www.math.ucsd.edu

Universit¨ at Regensburg Mathematik Equivariant Iwasawa theory and non-abelian Starck-type conjectures

Source URL: epub.uni-regensburg.de

• Conjectures
• Spectral theory
• Algebraic number theory
• Brumer–Stark conjecture
• Iwasawa theory
• Special values of L-functions
• Abstract algebra
• Algebra
• Field theory

Stark’s Conjectures by Samit Dasgupta a thesis

Source URL: people.ucsc.edu

• Algebraic number theory
• Field theory
• Conjectures
• Number theory
• Class field theory
• Brumer–Stark conjecture
• Artin L-function
• Class number formula
• Dedekind zeta function
• Abstract algebra
• Mathematics
• Algebra

A SHINTANI-TYPE FORMULA FOR GROSS–STARK UNITS OVER FUNCTION FIELDS SAMIT DASGUPTA ALISON MILLER Abstract. Let F be a totally real number field of degree n, and let H be a finite abelian extension of F . Let p denote a

Source URL: people.ucsc.edu

• Field theory
• Algebraic number theory
• Algebraic number field
• Brumer–Stark conjecture
• Finite field
• Field
• Dirichlet series
• Frobenius endomorphism
• Spectral theory of ordinary differential equations
• Abstract algebra
• Algebra
• Mathematics

EXPLICIT COMPUTATION OF GROSS-STARK UNITS OVER REAL QUADRATIC FIELDS BRETT A. TANGEDAL AND PAUL T. YOUNG Dedicated to the memory of David R. Hayes Abstract. We present an effective and practical algorithm for computing G

Source URL: youngp.people.cofc.edu

• Algebraic number theory
• Conjectures
• Number theory
• Brumer–Stark conjecture
• Algebraic number field
• Bernoulli number
• P-adic number
• Artin reciprocity law
• Valuation
• Abstract algebra
• Mathematics
• Field theory