Proceedings of The Year-Long Program

on

Triangle Groups,  Belyi Uniformization, and Modularity

To give further impetus to the learning and research on the program topics, the organizers of the year-long program at BP Pune have decided to publish the proceedings for each trimester.   

'With these proceedings, we attempt to foster synergistic interactions between researchers in different but closely related areas of mathematics communities in India and across the world.'

First Trimester Proceedings

The aim of the proceedings of the first trimester, of the year-long program at Bhaskaracharya Pratishthana, will be to prepare a pedagogical account on different aspects of Dessin d'enfant. It is hoped that the proceedings will serve as a useful reference for researchers wishing to work in this area. As such, early career mathematicians, especially from India but not necessarily restricted to India, are encouraged to write different chapters of proceedings. This will be done under the careful supervision and consultation with experts, if necessary.

Dessin d'enfant 

 Editorial Board

Ravi Kulkarni

BP Pune and CUNY, New York


Leila Schneps

IMJ-PRG, Paris


B. Sury

ISI Bangalore, Bangalore.


John Voight

Dartmouth College, Hanover

  Second Trimester Proceedings

One of the goals in bringing out the proceedings of the second trimester, of the year-long program at Bhaskaracharya Pratishthana Pune, India, is to consolidate the existing literature on "modularity over totally real fields" and its application to Fermat type equations. It is our hope that the researchers working in this area, as well as new researchers who wish to pursue this topic, will benefit from the volume as a valuable repository.

Modularity and Generalised Fermat's Equation

 Editorial Board

Mike Bennett 

UBritish Columbia, Vancouver

Henri Darmon 

McGill University, Montreal


Sujatha Ramdorai 

UBritish Columbia, Vancouver


Samir Siksek

University of Warwick

  Third Trimester Proceedings

 Editorial Board

Charles Doran 

University of Alberta.


Ling Long 

Louisiana State University

Noriko Yui

Queen's University, Ontario.

 Editor-in-Chief

Dinesh Thakur

URochester and BP Pune  

Associate Editor

Devendra Tiwari

BP Pune

 .

A perspective is by nature limited. It offers us one single vision of a landscape. Only when complementary views of the same reality combine are we capable of achieving fuller access to the knowledge of things. The more complex the object we are attempting to apprehend, the more important it is to have different sets of eyes, so that these rays of light converge and we can see the One through the many. That is the nature of true vision: it brings together already known points of view and shows others hitherto unknown, allowing us to understand that all are, in actuality, part of the same thing.

  ~ Alexander Grothendieck

Young mathematicians, who are interested to study and write on program topics, are encouraged to contact us at bhaskarseminar@gmail.com