Vector bundle

Results: 342



#Item
241Algebraic topology / Differential topology / Homotopy theory / Vector bundles / Vectors / Fiber bundle / Section / Sheaf / Vector space / Topology / Algebra / Abstract algebra

Geometry of manifolds, lecture 8 M. Verbitsky Geometry of manifolds Lecture 8: Vector bundles and locally trivial fibrations

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Source URL: verbit.ru

Language: English - Date: 2013-04-08 12:25:35
242Sheaf theory / Algebraic topology / Scheme theory / Algebraic geometry / Sheaf / Ringed space / Homological algebra / Vector bundle / Differentiable manifold / Abstract algebra / Topology / Algebra

Geometry of manifolds, lecture 6 M. Verbitsky Geometry of manifolds Lecture 6: Germs and duality

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Source URL: verbit.ru

Language: English - Date: 2013-03-11 16:23:33
243Algebraic topology / Homotopy theory / Differential topology / Differential geometry / Fiber bundles / Vector bundle / Fibration / Section / Hopf fibration / Topology / Algebra / Abstract algebra

Geometry 7: Smooth fibrations Misha Verbitsky Geometry 7: Smooth fibrations Rules: You may choose to solve only “hard” exercises (marked with !, * and **) or “ordinary” ones

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Source URL: verbit.ru

Language: English - Date: 2013-04-15 12:22:03
244Differential topology / Algebraic topology / Vector bundles / Vectors / Homotopy theory / Tangent bundle / Fiber bundle / Sheaf / Ample line bundle / Topology / Algebra / Mathematics

Geometry of manifolds, lecture 9 M. Verbitsky Geometry of manifolds Lecture 9: Serre-Swan theorem

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Source URL: verbit.ru

Language: English - Date: 2013-04-15 14:21:00
245Algebraic topology / Differential topology / Homotopy theory / Category theory / Category / Vector bundle / Initial and terminal objects / Sheaf / Morphism / Abstract algebra / Topology / Algebra

Geometry of manifolds, lecture 7 M. Verbitsky Geometry of manifolds Lecture 7: Categories and locally trivial fibrations

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Source URL: verbit.ru

Language: English - Date: 2013-04-08 12:25:35
246Algebraic topology / Differential topology / Vectors / Vector bundles / Sheaf theory / Sheaf / Ample line bundle / Fiber bundle / Vector space / Algebra / Abstract algebra / Mathematics

Geometry 8: Vector bundles Misha Verbitsky Geometry 8: Vector bundles Rules: You may choose to solve only “hard” exercises (marked with !, * and **) or “ordinary” ones

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Source URL: verbit.ru

Language: English - Date: 2013-04-15 12:22:03
247Sheaf theory / Algebraic topology / Differential topology / Scheme theory / Vector bundles / Sheaf / Ringed space / Ample line bundle / Germ / Abstract algebra / Topology / Algebra

Geometry 6: Vector bundles and sheaves Misha Verbitsky Geometry 6: Vector bundles and sheaves Rules: You may choose to solve only “hard” exercises (marked with !, * and **) or “ordinary” ones (marked

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Source URL: verbit.ru

Language: English - Date: 2013-04-01 12:56:21
248Algebraic topology / Differential topology / Vector bundles / Vectors / Algebraic geometry / Sheaf / Serre–Swan theorem / Ample line bundle / Projective module / Abstract algebra / Algebra / Topology

Geometry 9: Serre-Swan theorem Misha Verbitsky Geometry 9: Serre-Swan theorem Rules: You may choose to solve only “hard” exercises (marked with !, * and **) or “ordinary” ones (marked with

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Source URL: verbit.ru

Language: English - Date: 2013-04-15 14:21:00
249Vector bundles / Divisor / Canonical bundle / Ample line bundle / Riemann–Roch theorem / Algebraic curves / Linear system of divisors / Greatest common divisor / Elliptic curve / Abstract algebra / Algebraic geometry / Algebra

Rational Divisors in Rational Divisor Classes N. Bruin?1 and E.V. Flynn??2 1 2

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Source URL: people.maths.ox.ac.uk

Language: English - Date: 2006-07-08 18:57:36
250Algebraic curves / Field theory / Analytic number theory / Algebraic number theory / Vector bundles / Elliptic curve / Algebraic number field / Polynomial / Ample line bundle / Abstract algebra / Algebra / Mathematics

CYCLES OF QUADRATIC POLYNOMIALS AND RATIONAL POINTS ON A GENUS 2 CURVE E. V. FLYNN, BJORN POONEN, AND EDWARD F. SCHAEFER Abstract. It has been conjectured that for N sufficiently large, there are no quadratic polynomials

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Source URL: people.maths.ox.ac.uk

Language: English - Date: 2006-07-08 18:57:36
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