- Rational Tate classes April 29, 2008
- The Tate Conjecture for Certain Abelian Varieties over Finite Fields
- Hodge cycles on abelian varieties P. Deligne (notes by J.S. Milne)
- SHIMURA VARIETIES: THE GEOMETRIC SIDE OF THE ZETA FUNCTION
- The Fundamental Theorem of Complex Multiplication May 23, 2007
- The (failure of the) Hasse principle for centres of semisimple groups
- Shimura Variety--The family of quotients of a bounded symmetric domain X by the congruence subgroups of a fixed algebraic group G acting transitively on X. Examples
- Kazhdan's Theorem on Arithmetic Varieties Abstract. Define an arithmetic variety to be the quotient of a bounded symmetric
- THE POINTS ON A SHIMURA VARIETY MODULO A PRIME OF GOOD REDUCTION
- FINAL VERSION; FINAL FORM. SHIMURA VARIETIES AND MOTIVES
- [Work in progress] On the Conjecture of Langlands and Rapoport
- LEFSCHETZ MOTIVES AND THE TATE CONJECTURE Abstract. A Lefschetz class on a smooth projective variety is an element of the
- DESCENT FOR SHIMURA VARIETIES Abstract. This note proves that the descent maps provided by Langlands's Con-
- TOWARDS A PROOF OF THE CONJECTURE OF LANGLANDS AND RAPOPORT
- Polarizations and Grothendieck's Standard Conjectures
- Gerbes and Abelian Motives February 21, 2003. v1.1.
- Review of: Shimura, Collected Papers December 22, 2003; March 26, 2004
- Motives over Fp July 22, 2006
- Semisimple Algebraic Groups in Characteristic Zero May 9, 2007
- The Tate conjecture over finite fields (AIM talk) These are my notes for a talk at the The Tate Conjecture workshop at the American Institute
- Motivic complexes over finite fields and the ring of correspondences at the generic point
- Nonhomeomorphic conjugates of connected Shimura James S. Milne and Junecue Suh
- ABELIAN VARIETIES WITH COMPLEX MULTIPLICATION (FOR PEDESTRIANS)
- Polarizations and Grothendieck's Standard Conjectures
- Introduction to Shimura Varieties October 23, 2004
- Semisimple Lie Algebras, Algebraic Groups, and Tensor May 9, 2007
- MOTIVES OVER FINITE FIELDS J. S. Milne
- Integral Motives and Special Values of Zeta James S. Milne and Niranjan Ramachandran
- Motivic complexes over finite fields and the ring of correspondences at the generic point
- Reviewer: Milne, James [Featured review 13.06.2002.] Author: Michael Harris and Richard Taylor
- Study of an Isogeny Class James Stuart Milne
- Periods of Abelian Varieties November 8, 2002; May 18, 2003. Submitted version.
- Motivic complexes over finite fields and the ring of correspondences at the generic point
- Canonical Models of (Mixed) Shimura Varieties and
- --Grothendieck James S. Milne
- Canonical models of Shimura curves April 4, 2003, v0.0
- LEFSCHETZ CLASSES ON ABELIAN VARIETIES 1. Definition of C(A) and S(A) 3
- Points on Shimura varieties over finite fields: the conjecture of Langlands and Rapoport
- 1999b Lefschetz motives and the Tate conjecture (Compositio Math. 117 (1999), pp. 47-81.)
- 1982f Comparison of the Brauer group with the Tate-Safarevic group
- 1999c Descent for Shimura Varieties (Michigan Math. J., 46, pp.203208)
- 1983a The action of an automorphism of C on a Shimura variety and its special points (Shafarevich volume.)
- 1975a On the conjecture of Artin and Tate (Ann. of Math. (2) 102 (1975), no. 3, 517533.)
- 1979a Points on Shimura varieties mod p (Corvallis) (Automorphic forms, representations and L-functions (Proc. Sympos. Pure Math., Oregon
- 1994b Shimura Varieties and Motives (Seattle 1991) (Motives (Seattle, WA, 1991), 447523, Proc. Sympos. Pure Math., 55, Part 2, Amer. Math.
- 1994a Motives over Finite Fields (Seattle 1991) (Motives (Seattle, WA, 1991), 401459, Proc. Sympos. Pure Math., 55, Part 1, Amer. Math.
- 1976a Duality in the flat cohomology of surfaces (Ann. Sci. Ecole Norm. Sup. 9 (1976), 171-202).
- 1986a Values of Zeta Functions of Varieties over Finite (Am. J. Math. 108, 292360).
- 1967 The conjectures of Birch and Swinnerton-Dyer for constant abelian varieties over function fields (The-
- 1990a Canonical Models of (Mixed) Shimura Varieties and Automorphic Vector Bundles (Ann Arbor)
- 1999a Lefschetz classes on abelian varieties Duke Math. J. 96:3, pp. 639-675.
- 2005a Introduction to Shimura varieties (Toronto long (Available at www.jmilne.org/math/)
- 2002a Polarizations and Grothendieck's standard con-(Ann. of Math. (2) 155, 599610).
- 1986b Abelian Varieties (Storrs) ( Arithmetic geometry (Storrs, Conn., 1984), 103150, Springer, New York, 1986.)
- 1992a The points on a Shimura variety modulo a prime of good reduction,
- Shimura Varieties and Moduli April 30, 2011, v2.00