Goren, Eyal Z. - Department of Mathematics and Statistics, McGill University

• GROUP THEORY NOTES FOR THE COURSE ALGEBRA 3, MATH 370
• October 9, 2006 ASSIGNMENT 4 -MATH576, 2006
• The Supersingular Locus of Hilbert Modular Surfaces modulo p Marc-Hubert Nicole
• Algebra 3 (2004-05) Solutions to Assignment 3 Instructor: Dr. Eyal Goren
• Take Home Exam MATH 726, Topics in Number Theory I Algebraic Number Theory
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 8
• Introduction Stratifications
• MAT235 Assignment 11 Solutions 5: Clearly the identity lies in the intersection of 2 subgroups. If a and b also lie in
• Cris is for Crystalline Marc-Hubert Nicole
• Math 235 (Fall 2009): Assignment 6 Solutions 1.1: Notice that 19808 = 198010+8. Hence, by Fermat's little theorem, 219808
• Forms of Smooth Projective Varieties and Their Zeta Functions
• Algebra 3 (2003-04) Solutions to Assignment 9 Instructor: Dr. Eyal Goren
• ASSIGNMENT 5 -NUMBER THEORY, WINTER 2009 Submit by Wednesday, February 18, 16:00.
• ASSIGNMENT 7 -MATH 251, WINTER 2008 SOLUTIONS (1) Use Proposition 7.2.9 to deduce Proposition 7.2.6 in the notes.
• Integral models of Shimura varieties Integral models of Shimura varieties
• Algebra 3 (2003-04) Assignment 2 Solutions Instructor: Dr. Eyal Goren
• ASSIGNMENT 4 -ALGEBRAIC GEOMETRY 189-706 A EYAL Z. GOREN SEPTEMBER 17, 1999
• GROTHENDIECK TOPOLOGIES ANDREW ARCHIBALD AND ALEX GHITZA
• ASSIGNMENT 2 --ELEMENTARY NUMBER THEORY MATH Eyal Goren, November 6, 1998
• Notices of the AMs VoluMe 55, NuMber 1 Letters to the Editor
• BORCHERDS PRODUCTS AND ARITHMETIC APPLICATIONS JAN HENDRIK BRUINIER
• Algebra 3 (2003-04) Assignment 9 Instructor: Dr. Eyal Goren
• ASSIGNMENT 5 -MATH235, FALL 2009 Submit by 16:00, Tuesday, October 13 (use the designated mailbox in Burnside Hall, 10th
• Algebra 3 (2003-04) Assignment 4 Solutions Instructor: Dr. Eyal Goren
• Travaux de Bruinier Stephen Kudla
• A NOTE ON VANISHING PROPERTIES OF CERTAIN THETA CONSTANTS
• Gauss and Jacobi Sums, Weil Conjectures
• Algebra 3 (2004-05) Solutions to Assignment 2 Instructor: Dr. Eyal Goren
• ASSIGNMENT 9 -MATH 251, WINTER 2007 Submit by Tuesday, March 27, 12:00
• ISRAEL JOURNAL OF MATHEMATICS 122 (2001), 157-174 HASSE INVARIANTS FOR HILBERT MODULAR VARIETIES
• HILBERT MODULAR FORMS: MOD P AND P-ADIC ASPECTS
• Hilbert modular varieties of low Fabrizio Andreatta and Eyal Z. Goren
• IMRN International Mathematics Research Notices Volume 2006, Article ID 53864, Pages 119
• Canonical subgroups over Hilbert modular varieties Sous-groupes canoniques sur les varietes modulaires de Hilbert
• SUMS lecture, October 19, 2009; Winter School lecture, January 8, 2010. Eyal Z. Goren, McGill University
• ERRATA AND COMPLEMENT FOR "SUPERSPECIAL ABELIAN VARIETIES, THETA SERIES AND THE JACQUET-LANGLANDS
• Evaluating Zeta Functions of Abelian Number Fields at Negative Integers
• Sheaf Cohomology Gabriel Ch^enevert
• On Hodge Theory and DeRham Cohomology of Varieties
• Some remarks on Frobenius and Lefschetz in etale cohomology
• SPECTRAL SEQUENCES FOR SURFACES ANDREW ARCHIBALD
• LECTURES ON ETALE COHOMOLOGY Abstract. These are the notes for a course taught at the University of Michi-
• Symmetric Spaces Andrew Fiori
• Jacobi Forms Victoria de Quehen
• Introduction to theta liftings (following D. Prasad)
• Outline Torus embeddings Hilbert modular varieties and their boundary components Toroidal compactification --analytic theory Algebraic theory Toroidal compactifications of Hilbert modular
• Computing Hilbert modular forms John Voight
• TATE CONJECTURES FOR HILBERT MODULAR SURFACES
• Height pairings on Hilbert modular varieties: quartic CM A report on work of Howard and Yang
• ALGEBRAIC GROUPS: PART I EYAL Z. GOREN, MCGILL UNIVERSITY
• ALGEBRAIC GROUPS: PART III EYAL Z. GOREN, MCGILL UNIVERSITY
• ALGEBRAIC GROUPS: PART V EYAL Z. GOREN, MCGILL UNIVERSITY
• ASSIGNMENT 1 -MATH235, FALL 2009 Submit by 16:00, Monday, September 14 (use the designated mailbox in Burnside Hall, 10th
• Math 235: Assignment 1 Solutions 1.1: For n N not zero, let An = [-n, n] (The closed interval in R containing all
• Math 235 (Fall 2009): Assignment 4 Solutions 1.1: Let m = [a, b] and k be an integer such that a|k and b|k. Let q and r be
• ASSIGNMENT 6 -MATH235, FALL 2009 Submit by 16:00, Monday, October 19
• MAT235 Assignment 9 Solutions 1: As noted in the hint, we first consider the total number of squares in F
• 1. Recall: Modules Let R be a ring, always associative and with 1. Recall that a left R-module M over R is an
• Remarks on Assignment 1 September 30, 2009
• Alon-Boppana Lower Bound Ramanujan Graphs
• The zig-zag product 1 Motivation
• CAYLEY GRAPHS CAMERON FRANC
• arXiv:1001.4556v1[math.GR]25Jan2010 GROWTH IN FINITE SIMPLE GROUPS OF LIE TYPE
• Higher Algebra MATH 570 Course Notes by Dr. Eyal Goren
• ASSIGNMENT 2 -NUMBER THEORY, WINTER 2009 Submit by Monday, January 26, 16:00 (use the designated mailbox in Burnside Hall, 10th
• ASSIGNMENT 3 -NUMBER THEORY, WINTER 2009 Submit by Monday, February 2, 16:00 (use the designated mailbox in Burnside Hall, 10th
• ASSIGNMENT 4 -NUMBER THEORY, WINTER 2009 Submit by Monday, February 9, 16:00 (use the designated mailbox in Burnside Hall, 10th
• ASSIGNMENT 7 -NUMBER THEORY, WINTER 2009 Submit by Monday, March 16, 16:00.
• ASSIGNMENT 3 -MATH235, FALL 2007 Submit by 16:00, Monday, October 1 (use the designated mailbox in Burnside Hall, 10th
• ASSIGNMENT 5 -MATH235, FALL 2007 Submit by 16:00, Monday, October 15 (use the designated mailbox in Burnside Hall, 10th
• ASSIGNMENT 6 -MATH235, FALL 2007 Submit by 16:00, Monday, October 29
• ASSIGNMENT 1 -MATH 251, WINTER 2008 Submit by 16:00, Monday, January 21
• ASSIGNMENT 2 -MATH 251, WINTER 2008 Submit by Monday, January 28, 12:00
• ASSIGNMENT 3 -MATH 251, WINTER 2008 SOLUTIONS (1) Read 4.5 in the notes and write a proof for Proposition 4.5.2.
• ASSIGNMENT 4 -MATH 251, WINTER 2007 Submit by Monday, February 11, 12:00
• ASSIGNMENT 5 -MATH 251, WINTER 2008 Submit by Monday, February 18, 16:00
• ASSIGNMENT 7 -MATH 251, WINTER 2008 Submit by Monday, March 10, 16:00
• ASSIGNMENT 8 -MATH 251, WINTER 2008 Submit by Monday, March 17, 16:00
• ASSIGNMENT 9 -MATH 251, WINTER 2008 SOLUTIONS (1) Let A be a matrix in block form
• ASSIGNMENT 10 -MATH 251, WINTER 2007 SOLUTIONS (1) Let A be the adjacency matrix of a k-regular graph G.
• September 10, 2006 ASSIGNMENT 2 -MATH576, 2006
• ASSIGNMENT 6 -MATH576, 2006 Solve the following questions. Submit by Monday, November 13.
• ASSIGNMENT 4 -MATH 251, WINTER 2007 Submit by Monday, February 12, 12:00
• SOLUTION TO ASSIGNMENT 4 -MATH 251, WINTER 2007 1. Deduce from the theorems on determinants the following
• SOLUTION TO ASSIGNMENT 6 -MATH 251, WINTER 2007 1. Let T : V W be a linear map and define T
• ASSIGNMENT 7 -MATH 251, WINTER 2007 Submit by Monday, March 12, 12:00
• SOLUTION TO ASSIGNMENT 7 -MATH 251, WINTER 2007 In this assignment V is an inner product space over F, where F = R or C.
• ASSIGNMENT 8 -MATH 251, WINTER 2007 Submit by Monday, March 19, 12:00
• SOLUTION TO ASSIGNMENT 8 -MATH 251, WINTER 2007 In this assignment F = R or C.
• SOLUTION TO ASSIGNMENT 10 -MATH 251, WINTER 2007 1. Let A be a matrix in block form
• ASSIGNMENT 11 -MATH 251, WINTER 2007 Do NOT submit
• SOLUTION TO ASSIGNMENT 11 -MATH 251, WINTER 2007 1. It is known that a differentiable function f : R2
• Algebra 4 (2004-05) Assignment 1 Instructor: Dr. Eyal Goren
• Algebra 3 (2004-05) Solutions to Assignment 4 Instructor: Dr. Eyal Goren
• Algebra 3 (2004-05) Solutions to Assignment 6 Instructor: Dr. Eyal Goren
• Algebra 3 (2004-05) Solutions to Assignment 7 Instructor: Dr. Eyal Goren
• Algebra 3 (2004-05) Solutions to Assignment 8 Instructor: Dr. Eyal Goren
• Algebra 3 (2004-05) Solutions to Assignment 10 Instructor: Dr. Eyal Goren
• Diagonalization algorithms Diagonalization of any matrix
• Algebra 4 (2003-04) Assignment 3 Instructor: Dr. Eyal Goren
• Algebra 3 (2003-04) Assignment 3 Solutions Instructor: Dr. Eyal Goren
• Algebra 3 (2003-04) Assignment 6 Instructor: Dr. Eyal Goren
• Algebra 3 (2003-04) Assignment 6 Solutions Instructor: Dr. Eyal Goren
• Algebra 3 (2003-04) Assignment 8 Solutions Instructor: Dr. Eyal Goren
• Algebra 3 (2003-04) Assignment 10 Instructor: Dr. Eyal Goren
• Algebra 3 (2003-04) Solutions to Assignment 11 Instructor: Dr. Eyal Goren
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 6
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 8
• The Riemann-Hilbert Problem Gabriel Ch^enevert
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 1
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 2
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 4
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 11
• SOLUTION TO ASSIGNMENT 2 -MATH 251, WINTER 2007 1. Let B = {(1, 1), (1, 5)} and C = {(2, 1), (1, -1)} be bases of R2
• ASSIGNMENT 7 -MATH235, FALL 2007 Submit by 16:00, Monday, November 5
• Corrections to the notes (Thanks for Alexandra Tcheng and David Kawrykow for pointing out typos)
• ASSIGNMENT 6 -MATH 251, WINTER 2008 SOLUTIONS (1) Let A = (aij) be a matrix in REF with the special columns being i1, . . . , ir (so that A looks like
• ASSIGNMENT 5 --ELEMENTARY NUMBER THEORY MATH 392 Eyal Goren, November 11, 1998
• Algebra 3 (2004-05) Solutions to Assignment 9 Instructor: Dr. Eyal Goren
• Journal of Number Theory 90, 341 375 (2001) Hilbert Modular Forms Modulo pm
• Annals of Mathematics Entropy Waves, the Zig-Zag Graph Product, and New Constant-Degree Expanders
• ASSIGNMENT 3 --ELEMENTARY NUMBER THEORY MATH 392 Eyal Goren, November 6, 1998
• MAT667 Expander Graphs: Lecture 1 These notes have been designed to introduce the uninitiated reader to the basic
• arXiv:1001.4570v2[math.GR]31Jan2010 LINEAR APPROXIMATE GROUPS
• SOLUTION TO ASSIGNMENT 1 -MATH 251, WINTER 2007 1. Consider the following vector spaces (you do not need to prove those are vector spaces,
• Faithfully Flat Descent 17th November 2003
• Acknowledgements First of all, I would like to thank my supervisor Eyal Goren for all the help gave
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 1
• Quaternions and Arithmetic Colloquium, UCSD, October 27, 2005
• Math 235 (Fall 2009): Assignment 10 Solutions 1.1: 28 = 4 7. Since gcd(4, 7) = 1, using the Euclidean Algorithm (or simply by
• ASSIGNMENT 1 -NUMBER THEORY, WINTER 2009 Submit by Monday, January 19, 16:00 (use the designated mailbox in Burnside Hall, 10th
• ISRAEL JOURNAL OF MATHEMATICS 149 (2005), 267-299 RAMANUJAN COMPLEXES OF TYPE Ad*
• Chern numbers and Hilbert Modular Varieties Dylan Attwell-Duval
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 11
• COURSE SYLLABUS FOR MATH 570, 2010 This is an "ideal" syllabus. We will have to see if we can actually cover all that in a year. It
• ASSIGNMENT 2 -MATH235, FALL 2007 Submit by 16:00, Monday, September 24 (use the designated mailbox in Burnside Hall, 10th
• Algebra 3 (2003-04) Assignment 7 Solutions Instructor: Dr. Eyal Goren
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 3
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 2
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 9
• ASSIGNMENT 1 -MATH 251, WINTER 2007 Submit by Monday, January 22, 12:00
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 7
• SOLUTION TO ASSIGNMENT 3 -MATH 251, WINTER 2007 1. Let T : V V be a nilpotent linear operator. Prove that if n = dim(V ) then Tn
• ASSIGNMENT 3 -MATH 251, WINTER 2007 Submit by Monday, February 5, 12:00
• J. Cryptol. (2009) 22: 93113 DOI: 10.1007/s00145-007-9002-x
• ASSIGNMENT 4 -MATH235, FALL 2009 Submit by 16:00, Monday, October 5 (use the designated mailbox in Burnside Hall, 10th
• Zeta function of Grassmann Varieties Ratnadha Kolhatkar
• Intersection Theory on Surfaces Andrew Archibald
• MCGILL UNIVERSITY -DEPARTMENT OF MATHEMATICS TOPICS IN GEOMETRY AND TOPOLOGY I & II { ALGEBRAIC GEOMETRY
• On certain reduction problems concerning Abelian Goren, Eyal Z.
• BUILDING OF GLn(Qp) ANDREW FIORI
• Algebra II, MATH 251 Instructor: Dr. E. Goren. Assignment 3
• ASSIGNMENT 2 -MATH 251, WINTER 2008 SOLUTIONS 1. Let B = {(1, 1), (4, 5)} and C = {(2, 1), (1, 1)} be bases of R2
• Superspecial abelian varieties, theta series and the Jacquet-Langlands
• ASSIGNMENT 3 -MATH 251, WINTER 2008 Submit by Monday, February 4, 12:00
• MATH 235: Assignment 5 Solutions 1.1: Writing N = n0 + 10n1 + . . . + 10k
• ASSIGNMENT 9 -MATH235, FALL 2007 Submit by 16:00, Monday, November 19
• Montreal-Toronto Workshop Hilbert Modular Varieties
• Algebra 3 (2003-04) Assignment 5 Solutions Instructor: Dr. Eyal Goren
• SOLUTION TO ASSIGNMENT 5 -MATH 251, WINTER 2007 1. (A) Let W be a k-dimensional subspace of Fn
• Math 235 (Fall 2009): Assignment 2 Solutions 1: Let us prove by induction that f(0, n) = n(n+1)
• SOLUTION TO ASSIGNMENT 9 -MATH 251, WINTER 2007 1. Calculate the characteristic and minimal polynomial of the following matrices with real entries. In
• Algebra 4 (2004-05) Assignment 2 Instructor: Dr. Eyal Goren
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 1 { Corrections
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 2
• MAT235 Assignment 3 Solutions 1.1: 302 = 15 19 + 17. the quotient is 15 and the remainder is 17.
• The sign of a permutation, and realizing permutations as linear transformations. Lemma 1. Let n 2. Let Sn be the group of permutations of {1, 2, . . . , n}. There exists a surjective
• The Gross-Zagier Theorem on Singular Moduli Bahare Mirza
• ASSIGNMENT 6 -MATH 251, WINTER 2007 Submit by Monday, March 5, 12:00
• Finite simple groups as expanders Martin Kassabov
• ASSIGNMENT 4 -MATH 251, WINTER 2008 SOLUTIONS 1. Deduce from the theorems on determinants the following
• Algebra 3 (2003-04) Assignment 7 Instructor: Dr. Eyal Goren
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 1
• THE INFLATION-RESTRICTION SEQUENCE : AN INTRODUCTION TO SPECTRAL SEQUENCES
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 7
• Graphs With Large Girth And Large Chromatic Number
• ASSIGNMENT 11 -MATH235, FALL 2009 DO NOT SUBMIT. THESE ARE SUGGESTED EXERCISES THAT MATCH THE MATE-
• ASSIGNMENT 10 -ALGEBRAIC GEOMETRY 189-706 A EYAL Z. GOREN NOVEMBER 15, 1999
• ASSIGNMENT 9 -MATH 251, WINTER 2008 Submit by Wenesday, March 26, 16:00
• ASSIGNMENT 7 -MATH235, FALL 2009 Submit by 16:00, Monday, November 2
• A Brief Introduction to Hodge Structures Dylan Attwell-Duval
• Hilbert Modular Varieties -an Introduction McGill University
• Algebra II, MATH 251 Instructor: Dr. E. Goren. Assignment 5
• ASSIGNMENT 1 -MATH 251, WINTER 2008 SOLUTIONS (1) The following are vector spaces (verify that to yourself). Determine in each case if they are finite
• Class Invariants Daniel Valli`eres
• ALGEBRAIC GROUPS: PART II EYAL Z. GOREN, MCGILL UNIVERSITY
• Algebra 3 (2003-04) Assignment 1 Instructor: Dr. Eyal Goren
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 5
• Algebra 4 (2004-05) Assignment 5 Instructor: Dr. Eyal Goren
• ASSIGNMENT 5 -MATH 251, WINTER 2007 Submit by Monday, February 26, 12:00
• Math. Ann. 313, 475506 (1999) Mathematische
• ASSIGNMENT 6 -MATH 251, WINTER 2008 Submit by Monday, March 3, 16:00
• Applications of Expander Graphs The three applications of expander graphs which this will cover are
• Algebra 3 (2004-05) Solutions to Assignment 5 Instructor: Dr. Eyal Goren
• MCGILL UNIVERSITY -DEPARTMENT OF MATHEMATICS TOPICS IN GEOMETRY AND TOPOLOGY I & II ALGEBRAIC GEOMETRY
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 8
• Hilbert Modular Surfaces Compactification
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 5
• Computer methods for Hilbert modular forms John Voight
• Exponential sums, hypersurfaces with many symmetries and Galois representations
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 9
• BULLETIN (New Series) OF THE AMERICAN MATHEMATICAL SOCIETY
• VARIATION OF ZETA FUNCTIONS EYAL Z. GOREN
• 14 MARCH 2008 VOL 319 SCIENCE www.sciencemag.org1480 In November, three Dutch cryptologists pub-
• IMRN International Mathematics Research Notices 2003, No. 33
• ASSIGNMENT 8 -NUMBER THEORY, WINTER 2009 Submit by Monday, March 23, 16:00.
• THE CANONICAL SUBGROUP: A "SUBGROUP-FREE" APPROACH EYAL Z. GOREN & PAYMAN L KASSAEI
• Algebra 3 (2004-05) Assignment 1 Instructor: Dr. Eyal Goren
• ETALE COHOMOLOGY -PART 2 ANDREW ARCHIBALD AND DAVID SAVITT
• P-adic numbers Bruhat-Tits Tree
• ASSIGNMENT 8 -MATH 251, WINTER 2008 SOLUTIONS (1) Let T : V V be a linear transformation. Let W be a subspace of V such that T(W) W (such
• MATH 235 Assignment 7 Solutions -3 is quadratic and hence is irreducible over Q/R iff it has no roots in
• ASSIGNMENT 2 -MATH 251, WINTER 2007 Submit by Monday, January 29, 12:00
• ASSIGNMENT 10 -MATH235, FALL 2007 Submit by 16:00, Monday, December 3
• Results from MathSciNet: Mathematical Reviews on the Web c Copyright American Mathematical Society 2003
• Algebra II, MATH 251 Instructor: Dr. E. Goren. Assignment 4
• Algebra 4 (2003-04) Assignment 2 Instructor: Dr. Eyal Goren
• ALGEBRAIC GROUPS: PART IV EYAL Z. GOREN, MCGILL UNIVERSITY
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 10
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 3
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 4
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 1
• MCGILL UNIVERSITY -DEPARTMENT OF MATHEMATICS TOPICS IN GEOMETRY AND TOPOLOGY I & II -ALGEBRAIC GEOMETRY
• Algebra II, MATH 251 Instructor: Dr. E. Goren. Assignment 3
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 9
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 8
• ASSIGNMENT 1 -MATH235, FALL 2007 Submit by 16:00, Monday, September 17 (use the designated mailbox in Burnside Hall, 10th
• Geometric generating series, base change, and distinction
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 4
• ASSIGNMENT 2 -MATH235, FALL 2009 Submit by 16:00, Monday, September 21 (use the designated mailbox in Burnside Hall, 10th
• BASIC NOTIONS IN MODULAR FORMS ON GL2 EYAL GOREN (MCGILL UNIVERSITY)
• ASSIGNMENT 4 --ELEMENTARY NUMBER THEORY MATH 392 Eyal Goren, November 6, 1998
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 11
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 3
• Outline Algebraic geometry and Arakelov geometry Orthogonal Shimura varieties Main result Integral models and compactifications of Shimura varieties The arithmetic volume of Shimura varieties of
• Singular Moduli The work of Gross-Zagier The work of Schofer, Bruinier-Yang, Bruinier-Kudla-Yang A different generalization of G Recent developments arising from the Gross-Zagier
• Algebra 3 (2003-04) Assignment 5 Instructor: Dr. Eyal Goren
• Acknowledgement There are many people to whom I owe a debt of thanks for their support over
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 11
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 1
• The_sign_of_a_permutation,_and_realizing_permutations_as_linear_transformations* Lemma 1. Let n 2. Let Sn be the group of permutations of {1, 2, . .,.n}. Ther*
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 6
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 2
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 7
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 8
• ASSIGNMENT 3 -ELEMENTARY NUMBER THEORY MATH 392 Eyal Goren, November 6, 1998
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 1 -Corrections
• Algebra II, MATH 251 Instructor: Dr. E. Goren. Assignment 5
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 2
• A NOTE ON VANISHING PROPERTIES OF CERTAIN THETA CONSTANTS
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 5
• The sign of a permutation, and realizing permutations as linear transformations. Lemma 1. Let n 2. Let Sn be the group of permutations of f1; 2; : : : ; ng. There exists a surjective
• Weil Cohomologies Marc-Hubert Nicole
• ASSIGNMENT 8 -MATH235, FALL 2007 Submit by 16:00, Monday, November 12 (use the designated mailbox in Burnside Hall, 10th
• Algebra 3 (2003-04) Solutions to Assignment 10 Instructor: Dr. Eyal Goren
• Algebra 3 (2003-04) Assignment 1 Solutions Instructor: Dr. Eyal Goren
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 9
• INTEGRAL DEPENDENCE AND NORMAL VARIETIES EYAL Z. GOREN NOVEMBER, 1999
• Algebra 3 (2004-05) Assignment 7 Instructor: Dr. Eyal Goren
• Remarks on Assignment 2 October 22, 2009
• ARTICLE IN PRESS YJNTH:3715 Please cite this article in press as: E.Z. Goren, K.E. Lauter, The distance between superspecial abelian varieties with real
• Math 235 (Fall 2009): Assignment 8 Solutions 4.a: It is easy to see the function is bijective. The remaining part is computational.
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 1 Corrections
• ASSIGNMENT 4 -MATH235, FALL 2007 Submit by 16:00, Tuesday, October 9 (use the designated mailbox in Burnside Hall, 10th
• ASSIGNMENT 5 -MATH 251, WINTER 2008 SOLUTIONS 1. (A) Let W be a k-dimensional subspace of Fn
• BULLETIN (New Series) OF THE AMERICAN MATHEMATICAL SOCIETY
• Algebra 3 (2004-05) Assignment 3 Instructor: Dr. Eyal Goren
• September 10, 2006 ASSIGNMENT 1 -MATH576, 2006
• Algebra II 189-251B Instructor: Dr. E. Goren. Assignment 7
• Setup Extending the integral Regularization Borcherds' Theorem Applications Introduction to Borcherds Forms
• Notes on Shimura Varieties Patrick Walls
• Canonical models of Shimura varieties Brian D. Smithling
• SPECTRAL SEQUENCES MATTHEW GREENBERG
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 10
• ASSIGNMENT 5 -ELEMENTARY NUMBER THEORY MATH 392 Eyal Goren, November 11, 1998
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 11
• ASSIGNMENT 2 -ELEMENTARY NUMBER THEORY MATH 392
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 9
• Algebra II, MATH 251 Instructor: Dr. E. Goren. Assignment 4
• ASSIGNMENT 4 -ELEMENTARY NUMBER THEORY MATH 392 Eyal Goren, November 6, 1998
• Algebra II MATH 251 Instructor: Dr. E. Goren. Assignment 7
• Algebra 4 (2004-05) Assignment 3 Instructor: Dr. Eyal Goren
• ASSIGNMENT 7 -MATH576, 2006 (This is the last assignment!!)
• Grassmann Varieties Ratnadha Kolhatkar
• ASSIGNMENT 10 -MATH 251, WINTER 2007 Submit by Wednesday, April 9, 12:00, Answer questions 2, 3, 4, 5, 7, 8, 9 for full marks and
• COURSE SYLLABUS FOR MATH 570, 2011 This is an "ideal" syllabus. We will have to see if we can actually cover and what will be deferred
• SUMS OF SQUARES Lecture at Vanier College, Sept. 23, 2011.
• COURSE SYLLABUS FOR MATH 570/571, 2011 (1) Groups Selected topics.