Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–124) QUIVERS WITH RELATIONS FOR SYMMETRIZABLE CARTAN MATRICES AND ALGEBRAIC LIE THEORY Christof Geiß

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• Algebra
• Abstract algebra
• Mathematics
• Representation theory
• Lie algebras
• Matrices
• KacMoody algebra
• AuslanderReiten theory
• Cartan matrix
• Symmetric matrix
• Sheaf
• Semisimple Lie algebra

FINITE DECOMPOSITION COMPLEXITY AND THE INTEGRAL NOVIKOV CONJECTURE FOR HIGHER ALGEBRAIC K–THEORY (DRAFT) DANIEL A. RAMRAS, ROMAIN TESSERA, AND GUOLIANG YU Abstract. Decomposition complexity for metric spaces was recen

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• Abstract algebra
• Algebra
• Mathematics
• Algebraic topology
• Algebraic geometry
• Category theory
• Sheaf
• Nerve
• Fundamental group
• Universal property
• Homological algebra
• Algebraic geometry and analytic geometry

Grivaux, Julien  Infinitesimal deformations of rational surface automorphisms. (English) Zbl
Math. Z. 288, No. 3-4, ). The basic problem of deformation theory in algebraic geometry involves wa

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• Abstract algebra
• Algebra
• Birational geometry
• Algebraic surfaces
• Moduli theory
• Differential geometers
• Zbl
• Deformation theory
• Moduli of algebraic curves
• Cremona group
• Masatake Kuranishi
• EnriquesKodaira classification

TWO OR THREE THINGS I KNOW ABOUT ABELIAN VARIETIES OLIVIER DEBARRE Abstract. We discuss, mostly without proofs, classical facts about abelian varieties (proper algebraic groups defined over a field). The general theory i

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• Algebra
• Abstract algebra
• Algebraic geometry
• Niels Henrik Abel
• Algebraic varieties
• Homological algebra
• Abelian varieties
• Projective variety
• Divisor
• Picard group
• Sheaf
• Ample line bundle

CLASS FIELD THEORY P. Stevenhagen Explicit Algebraic Number Theory Oberwolfach Seminar November 2002

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Advanced algebraic number theory Advanced algebraic number theory A. Page IMB INRIA/Université de Bordeaux

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On the Classification of Irreducible Representations of Real Algebraic Groups* R. P. Langlands Introduction. Suppose G is a connected reductive group over a global field F . Many of the problems of the theory of automorp

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Using a suitable formalism of relative K-theory we construct, assuming the BeilinsonSoul´e conjecture on weights in algebraic K-theory, wedge complexes whose cohomology maps to the K-theory of those schemes. If the sche

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MATH 205 (TOPICS IN ALGEBRAIC NUMBER THEORY) - SPRINGProfessor: Cristian D. Popescu Course Topic: Global Fields Course Description: The main goal of this course is to understand global fields (finite field extensi

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Algebraic Number Theory (PARI-GP versionBinary Quadratic Forms 2 create ax2 + bxy

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