PROOF OF A CONJECTURE OF THOMASSEN ON HAMILTON CYCLES IN HIGHLY CONNECTED TOURNAMENTS DANIELA KÜHN, JOHN LAPINSKAS, DERYK OSTHUS AND VIRESH PATEL Abstract. A conjecture of Thomassen from 1982 states that for every k the

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A Survey of the Multiplier Conjecture Daniel M. Gordon IDA Center for Communications Research 4320 Westerra Court San Diego, CAUSA

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• Mathematics
• Algebra
• Abstract algebra
• Combinatorics
• Number theory
• Difference set
• Multiplier
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• Abelian group
• Ring
• Order
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880 Brazilian Journal of Physics, vol. 32, no. 4, December, 2002 Quantum Fields in Anti-de Sitter Space and the Maldacena Conjecture

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N U ME R I C A L R E L A TED o F

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• Mathematics
• Algebra
• Abstract algebra
• Commutative algebra
• Analytic number theory
• Elliptic curve
• Group theory
• Birch and Swinnerton-Dyer conjecture
• Curve
• Complex multiplication
• Integral element
• Supersingular elliptic curve

Partitioning a graph into a cycle and an anticycle, a proof of Lehel’s conjecture St´ephane Bessy and St´ephan Thomass´e∗ Abstract We prove that every graph G has a vertex partition into a cycle and an anticycle (

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Disjoint 3-cycles in tournaments: a proof of the Bermond-Thomassen conjecture for tournaments∗ 1 2

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CYCLE CLASSES, CONT. DANIEL LITT 1. The Hodge Conjecture Last time I promised you the generalized Hodge conjecture–here it is. Recall that given a Hodge structure (VZ , V p,q ), we define a filtration on VC given by

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Toward the KRW conjecture Cubic Formula Lower Bounds via Communication Complexity Irit Dinur Irit Dinur, Or Meir

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Mathematician Date Band Inscribed Angles Conjecture Adv Geometry | Packer Collegiate institute

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• Geometry
• Mathematics
• Angle
• Circles
• Elementary geometry
• Euclidean plane geometry
• Inscribed angle
• Pi
• Subtended angle
• Central angle
• Protractor
• Inscribed figure

Cluster expansion and the boxdot conjecture Emil Jeˇr´abek∗ Institute of Mathematics of the Academy of Sciences ˇ a 25, Praha 1, Czech Republic, email: Zitn´

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