Geometry and Billiards Serge Tabachnikov Department of Mathematics, Penn State, University Park, PA 16802 1991 Mathematics Subject Classification. Primary 37-02, 51-02;

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On the edge-density of 4-critical graphs Mathematics Subject Classification (2000): 05C15 Babak Farzad1 Department of Mathematics , Brock University Michael Molloy2

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Abstract Author: B. Zilber Title: The theory of exponential sums email: Mathematics Subject Classification 2000: 03C98, 11J81 We consider the theory of algebraically closed fields of characteristic

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Mathematics Subject Classification 2000 Mathematics Subject ClassificationMSC2000) This is a completely revised version of the MSC, prepared collaboratively in the editorial offices of MR and Zentralblatt MATH. It

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• Mathematics
• Algebra
• Abstract algebra
• Algebraic groups
• Algebraic structures
• Differential geometry
• Lattice theory
• Representation theory
• Number theory
• Arithmetic group
• Areas of mathematics
• Universal algebra

Mathematics Subject Classification 2000 Mathematics Subject ClassificationMSC2000) This is a completely revised version of the MSC, prepared collaboratively in the editorial offices of MR and Zentralblatt MATH. It

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Random Matrix Theory Manjunath Krishnapur Indian Institute of Science, Bangalore 2000 Mathematics Subject Classification. Primary A BSTRACT. Lecture notes from a course on random matrix theory in the spring of 2011

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Musical Rhythm and Computational Mathematics Godfried T. Toussaint School of Computer Science, McGill University, 3480 University St., Montreal, CanadaMathematics Subject Classification. 68R

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Shifted products that are coprime pure powers (Mathematics Subject classification: Primary 11B75, 11D99; Secondary 05D10, 05C38) Rainer Dietmann∗, Christian Elsholtz†, Katalin Gyarmati‡, Mikl´os Simonovits

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Support convergence in the single ring theorem Alice Guionnet∗ and Ofer Zeitouni† January 8, 2011 Keywords Random matrices, non-commutative measure, Schwinger–Dyson equation. Mathematics Subject of Classification :

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Musical Rhythm and Computational Mathematics Godfried T. Toussaint School of Computer Science, McGill University, 3480 University St., Montreal, CanadaMathematics Subject Classification. 68R

Source URL: cgm.cs.mcgill.ca