Michael Schein

Address: Department of Mathematics
Bar-Ilan University
Ramat Gan 52900 Israel

E-mail: mschein at math dot biu.ac.il

Office: Mathematics 214 (Office hours: by e-mail appointment)

Phone: 03-5318764 (+972 3 5318764 from outside Israel)

Curriculum vitae (updated February 2010)

Bar-Ilan algebra seminar

Papers and Preprints

These files do not reflect corrections made in proof and may differ slightly from the final published articles.

An irreducibility criterion for supersingular mod p representations of GL₂(F), for F a totally ramified extension of Q_p. Transactions Amer. Math. Soc. 363 (2011), 6269-6289.

Orbits of a group action as optimal designs. Submitted.

Weights in Serre's conjecture for GL_n via the Bernstein-Gelfand-Gelfand complex Journal of Number Theory 128 (2008), 2808-2822.

On modular weights of Galois representations Math. Research Letters 15 (2008), 537-542.

Reduction modulo p of cuspidal representations and weights in Serre's conjecture Bull. London Math. Soc. 41 (2009), 147-154.

Weights in Serre's conjecture for Hilbert modular forms: the ramified case Israel Journal of Math. 166 (2008), 369-391.

Weights of Galois representations associated to Hilbert modular forms Journal Reine Angew. Math. 622 (2008), 57-94.

Lecture Notes

Modularity lifting theorems and the proof of the Sato-Tate conjecture Notes for the Hebrew University Number Theory Seminar.

Weights in generalizations of Serre's conjecture and the mod p local Langlands correspondence Expanded version of a talk at "Symmetries in Algebra and Number Theory," (Göttingen, October 2008).

Notes (slightly incomplete) for my talks at the Galois Quarter in Paris: Part 1 , Part 2 , Part 3

Courses

Spring 2012:	Number Theory for Computer Scientists (89-256) Infinitesimal Calculus 2 (88-133-05)
Fall 2011:	Commutative Algebra (88-813) Infinitesimal Calculus 1 (88-132-05)
Spring 2011:	Local Fields (88-879) Infinitesimal Calculus 2 (88-133-05) Number Theory for Computer Scientists (89-256)
Fall 2010:	Infinitesimal Calculus 1 (88-132-05)
Spring 2010:	Infinitesimal Calculus 2 (88-133-05) Number Theory for Computer Scientists (89-256)
Fall 2009:	Commutative Algebra (88-813)
Spring 2009:	Infinitesimal Calculus 2 (88-133-05)
Fall 2008:	Commutative algebra (88-813) Algebraic number theory (88-798)