Year  Title  Erratum  

1980  Etale Cohomology  none  notes 
1982  Hodge Cycles, Motives, and Shimura Varieties (with Deligne, Ogus, Shih)  DMOS  notes 
1986  Arithmetic Duality Theorems  ADT1  notes 
2006  Arithmetic Duality Theorems, second edition  ADT2  notes 
1990  Automorphic Forms, Shimura Varieties, and Lfunctions, (editor with L. Clozel)  Vol. 1  none 
Proc. of a Conf. held at the Univ. of Michigan, Ann Arbor, July 616, 1988.  Vol. 2  none  
2006  Elliptic Curves  ectext  notes 

In the 1970s, derived categories were still quite new, and known to only a few
algebraic geometers, and so I avoided using them. In some places this worked
out quite well, for example, contrary to statements in the literature they are
not really needed for the Lefschetz trace formula with coefficients in
I also regret treating Lefschetz pencils only in the case of fiber dimension 1. Apart from using derived categories and including Lefschetz pencils with arbitrary fiber dimension, I plan to keep the book much as before, but with the statements of the main theorems updated to take account of later work. Whether the new version will ever be completed, only time will tell. 
Following is the blurb for Elliptic Curves that was on Amazon, and would still be, but for the incompetence of the people at BookSurge/CreateSpace/Amazon.
This book uses the beautiful theory of elliptic curves to introduce the reader to some of the deeper aspects of number theory. It assumes only a knowledge of the basic algebra, complex analysis, and topology usually taught in advanced undergraduate or firstyear graduate courses.
Reviews
Indeed, the book is affordable (in fact, the most affordable of all references on the subject), but also a high quality work and a complete introduction to the rich theory of the arithmetic of elliptic curves, with numerous examples and exercises for the reader, many interesting remarks and an updated bibliography.
Mathematical Reviews, Álvaro LozanoRobledo
J. S. Milne's lecture notes on elliptic curves are already wellknown … The book under review is a rewritten version of just these famous lecture notes from 1996, which appear here as a compact and inexpensive paperback that is now available worldwide.
Zentralblatt MATH, Werner Kleinert