Elliptic curves and modular forms in arithmetic geometry celebrating Massimo Bertolini's 60th birthday, Milano, Italy, September 12-16, 2022 Matteo Longo, Marco Adamo Seveso, Rodolfo Venerucci, Stefano Vigni, editors

Format:

Book

Conference/Event

Author/Creator:

Longo, Matteo.

Contributor:

Bertolini, Massimo, honouree.

Longo, Matteo, editor.

Seveso, Marco Adamo, editor.

Venerucci, Rodolfo, editor.

Vigni, Stefano, editor.

Conference Name:

Conference "Elliptic Curves and Modular Forms in Arithmetic Geometry, Celebrating Massimo Bertolini's 60th birthday" (2022 : Milan, Italy)

Series:

Springer proceedings in mathematics & statistics ; 2194-1017 v.527

Springer Proceedings in Mathematics & Statistics 2194-1017 volume 527

Language:

English

Subjects (All):

Curves, Elliptic--Congresses.

Curves, Elliptic.

Forms, Modular--Congresses.

Forms, Modular.

Physical Description:

1 online resource

illustration

Place of Publication:

Cham Springer 2026

Summary:

This book arises from the conference "Elliptic Curves and Modular Forms in Arithmetic Geometry, Celebrating Massimo Bertolini's 60th birthday" held in Milano in September 2022. Massimo Bertolini is one of the most influential number theorists of the last 30 years, whose results and ideas have been a source of inspiration for many mathematicians working in the fascinating area of the Birch and Swinnerton-Dyer conjecture, a Millennium Problem of the Clay Institute. The beauty of the subject, combined with the deep mathematics involved, attracts some of the most brilliant mathematicians in all the world. The book of Massimo Bertolini opened the way to study these problems, using several different techniques, especially of p-adic nature, and is recognized as a leading mathematician in this area. Because of the special position of Massimo in this area of number theory, many influential mathematicians attended the conference in Milano and the Summer School in Essen in his honor on the occasion of his 60th birthday

Contents:

Ashay a. Burungale, shinichi kobayashi and kazuto ota, on the tate-shafarevich groups of cm elliptic curves over anticyclotomic zp-extensions at inert primes. Francesc castella, nonvanishing of generalised kato classes and iwasawa main conjectures

henri darmon and alice pozzi, flach classes and generalised hecke eigenvalues

samit dasgupta, on constructing extensions of residually isomorphic characters

christopher deninger and michael wibmer, on the proalgebraic fundamental group of topological spaces and amalgamated products of affine group schemes

michele fornea and lennart gehrmann, non-archimedean plectic jacobians

francesca gatti and victor rotger, a p-adic gross-zagier formula for the triple p-adic l-function at non-crystalline points

chan-ho kim, on the anticyclotomic mazur-tate conjecture for elliptic curves with supersingular reduction

daniel kriz, the bertolini-darmon-prasanna p-adic l-function via qdr-expansions

yifeng liu, anticyclotomic p-adic l-functions for rankin-selberg product

david loeffler, robert rockwood, and sarah livia zerbes, spherical varieties and p-adic families of cohomology classes

marco adamo seveso, reciprocity laws for generalized heegner classes

matteo tamiozzo, congruences of modular forms and modularity of tate-shafarevich classes

Notes:

Online resource; title from PDF title page (SpringerLink, viewed June 1, 2026)

Other Format:

Print version Longo, Matteo Elliptic Curves and Modular Forms in Arithmetic Geometry

ISBN:

9783032131232

3032131235

OCLC:

1593450440

Access Restriction:

Restricted for use by site license