Skip to content

Automorphic Forms and Galois Representations: Volume 2 by Minhyong Kim,Fred Diamond,Payman L. Kassaei

By Minhyong Kim,Fred Diamond,Payman L. Kassaei

Automorphic varieties and Galois representations have performed a valuable function within the improvement of contemporary quantity idea, with the previous coming to prominence through the distinguished Langlands software and Wiles' facts of Fermat's final Theorem. This two-volume assortment arose from the 94th LMS-EPSRC Durham Symposium on 'Automorphic types and Galois Representations' in July 2011, the purpose of which was once to discover contemporary advancements during this sector. The expository articles and learn papers around the volumes mirror fresh curiosity in p-adic equipment in quantity idea and illustration concept, in addition to contemporary development on issues from anabelian geometry to p-adic Hodge idea and the Langlands application. the themes lined in quantity contain curves and vector bundles in p-adic Hodge concept, associators, Shimura types, the birational part conjecture, and different themes of up to date interest.

Show description

Read or Download Automorphic Forms and Galois Representations: Volume 2 (London Mathematical Society Lecture Note Series) PDF

Best number theory books

The Congruences of a Finite Lattice: A Proof-by-Picture Approach

Self-contained exposition presents the foremost effects on congruence lattices of finite lattices comprises the most recent findings from a pioneering researcher within the fieldFeatures the author's signature "Proof-by-Picture" technique and its conversion to transparenciesContains entire proofs, an in depth bibliography and index, and approximately eighty open problemsExcellent grad textual content and reference

Field Arithmetic: 11 (Ergebnisse der Mathematik und ihrer Grenzgebiete. 3. Folge / A Series of Modern Surveys in Mathematics)

Box mathematics explores Diophantine fields via their absolute Galois teams. This principally self-contained therapy begins with thoughts from algebraic geometry, quantity concept, and profinite teams. Graduate scholars can successfully research generalizations of finite box rules. We use Haar degree at the absolute Galois crew to exchange counting arguments.

Diophantine Equations over Function Fields (London Mathematical Society Lecture Note Series)

Diophantine equations over quantity fields have shaped the most very important and fruitful components of arithmetic all through civilisation. lately expanding curiosity has been aroused within the analogous zone of equations over functionality fields. despite the fact that, even supposing substantial growth has been made by way of prior authors, none has tried the relevant challenge of offering equipment for the particular resolution of such equations.

Fractal Zeta Functions and Fractal Drums: Higher-Dimensional Theory of Complex Dimensions (Springer Monographs in Mathematics)

This monograph provides a cutting-edge and available therapy of a brand new common higher-dimensional idea of advanced dimensions, legitimate for arbitrary bounded subsets of Euclidean areas, in addition to for his or her average generalization, relative fractal drums. It presents an important extension of the present idea of zeta capabilities for fractal strings to fractal units and arbitrary bounded units in Euclidean areas of any measurement.

Extra info for Automorphic Forms and Galois Representations: Volume 2 (London Mathematical Society Lecture Note Series)

Sample text

Download PDF sample

Rated 4.14 of 5 – based on 10 votes