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The aim of this book is to give a systematic exposition of results in some important cases where p-adic families and p-adic L-functions are studied. We first look at p-adic families in the following cases: general linear groups, symplectic groups and definite unitary groups. We also look at applications of this theory to modularity lifting problems. We finally consider p-adic L-functions for GL(2), the p-adic adjoint L-functions and some cases of higher GL(n).
An Overview of Serre's p-Adic Modular Forms (Miljan Brakocevic and R Sujatha); p-Adic Families of Ordinary Siegel Cusp Forms (Jacques Tilouine); Ordinary Families on Definite Unitary Groups (Baskar Balasubramanyam and Dipramit Majumdar); Modularity Lifting Theorems for Ordinary Galois Representations (David Geraghty); p-Adic L-Functions for GL(2) (Mladen Dimitrov); Arithmetic of Adjoint L-Values (Haruzo Hida); p-Adic L-Functions for GL(n) (Debargha Banerjee and A Raghuram); Non-Triviality of Generalised Heegner Cycles Over Anticyclotomic Towers: A Survey (Ashay Burungale); The Euler System of Heegner Points and p-Adic L-Functions (Ming-Lun Hsieh); Non-Commutative q-Expansions (Mahesh Kakde);
John Coates, A. Raghuram, Anupam Saikia, R. Sujatha, John (University of Cambridge) Coates, Pune) Raghuram, A. (Indian Institute of Science Education and Research, Guwahati) Saikia, Anupam (Indian Institute of Technology, Vancouver) Sujatha, R. (University of British Columbia