NON-ABELIAN LEFSCHETZ HYPERPLANE THEOREMS DANIEL LITT 1. Classical Lefschetz Theorems Suppose X is a smooth projective algebraic variety over C, and D ⊂ X is an ample divisor. There are many classical theorems relating

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Isogenies and the Discrete Logarithm Problem in Genus Three Benjamin Smith Royal Holloway, University of London September 6, 2007

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• Geometry
• Abstract algebra
• Algebra
• Algebraic curves
• Hyperelliptic curve
• Elliptic curve
• Projective variety
• Hyperelliptic curve cryptography
• Imaginary hyperelliptic curve

Singularities and integrability of birational dynamical systems on the projective plane

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Projective-Space Colour Filters using Quaternion Algebra

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Bad Honnef, Non-projective measurement of solid-state qubits (what is “inside” collapse) Alexander Korotkov

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RAPID COMMUNICATIONS PHYSICAL REVIEW B 67, 220505共R兲 共2003兲 Projective measurement scheme for solid-state qubits Lin Tian,1 Seth Lloyd,2 and T. P. Orlando3

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MESO-09, Chernogolovka, Non-projective measurement of solid-state qubits: theory and experiments Alexander Korotkov

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Microsoft PowerPoint - cs532f15_Week2.pptx

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• Geometry
• Mathematics
• Space
• Transformation
• Affine geometry
• Projective geometry
• Group theory
• Lie groups
• Affine transformation
• Homography
• Rotation
• Group action

FULTON’S TRACE FORMULA DANIEL LITT 1. Introduction Let X be a projective variety over a finite field Fq of characteristic p. Then the zeta function of X/Fp is defined as

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Rutgers Univ., Non-projective measurement of solidstate qubits: collapse and uncollapse (what is “inside” collapse) Alexander Korotkov University of California, Riverside

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