Abelian

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561Workshop on group schemes and p-divisible groups: Homework[removed]Let A be an abelian variety over a field k with characteristic p > 0 and dimension g > 0. Use the fact that A and A∨ are isogenous to prove that the ´et

Workshop on group schemes and p-divisible groups: Homework[removed]Let A be an abelian variety over a field k with characteristic p > 0 and dimension g > 0. Use the fact that A and A∨ are isogenous to prove that the ´et

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Source URL: math.stanford.edu

Language: English - Date: 2005-05-26 17:43:25
562A HYPERELLIPTIC SMOOTHNESS TEST, II H. W. LENSTRA Jr, J. PILA and CARL POMERANCE [Received 28 June[removed]Contents 1.

A HYPERELLIPTIC SMOOTHNESS TEST, II H. W. LENSTRA Jr, J. PILA and CARL POMERANCE [Received 28 June[removed]Contents 1.

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Source URL: www.math.dartmouth.edu

Language: English - Date: 2005-03-02 15:21:08
563FINITE-ORDER AUTOMORPHISMS OF A CERTAIN TORUS BRIAN CONRAD 1. Introduction A classical result of Higman [H], [S, Exer. 6.3], asserts that the roots of unity in the group ring Z[Γ] of a finite commutative group Γ are th

FINITE-ORDER AUTOMORPHISMS OF A CERTAIN TORUS BRIAN CONRAD 1. Introduction A classical result of Higman [H], [S, Exer. 6.3], asserts that the roots of unity in the group ring Z[Γ] of a finite commutative group Γ are th

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Source URL: math.stanford.edu

Language: English - Date: 2004-08-10 16:47:17
564Natural spectral isomorphisms Jan Kwiatkowski Let (X, T µ) be an ergodic measure preserving transformation of a standard probability space and let φ : X −→ G be a cocycle, where G is a compact abelian group with Ha

Natural spectral isomorphisms Jan Kwiatkowski Let (X, T µ) be an ergodic measure preserving transformation of a standard probability space and let φ : X −→ G be a cocycle, where G is a compact abelian group with Ha

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Source URL: www.math.iupui.edu

Language: English - Date: 2000-11-25 20:55:58
565Periodica Mathematica Hungarica Vol[removed]–2), (2001), pp. 191–198  THE EXPECTED NUMBER OF RANDOM ELEMENTS TO GENERATE A FINITE ABELIAN GROUP Carl Pomerance (Murray Hill) Dedicated to Professor Andr´

Periodica Mathematica Hungarica Vol[removed]–2), (2001), pp. 191–198 THE EXPECTED NUMBER OF RANDOM ELEMENTS TO GENERATE A FINITE ABELIAN GROUP Carl Pomerance (Murray Hill) Dedicated to Professor Andr´

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Source URL: www.math.dartmouth.edu

Language: English - Date: 2005-03-02 15:21:08
566ROOT NUMBERS AND RANKS IN POSITIVE CHARACTERISTIC B. CONRAD, K. CONRAD, AND H. HELFGOTT Abstract. For a global field K and an elliptic curve Eη over K(T ), Silverman’s specialization theorem implies rank(Eη (K(T )))

ROOT NUMBERS AND RANKS IN POSITIVE CHARACTERISTIC B. CONRAD, K. CONRAD, AND H. HELFGOTT Abstract. For a global field K and an elliptic curve Eη over K(T ), Silverman’s specialization theorem implies rank(Eη (K(T )))

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Source URL: math.stanford.edu

Language: English - Date: 2005-10-02 23:07:54
567Workshop on group schemes and p-divisible groups: Homework[removed]Let K be the fraction field of a complete discrete valuation ring with mixed characteristic (0, p) and perfect residue field. Let K/K be an algebraic closu

Workshop on group schemes and p-divisible groups: Homework[removed]Let K be the fraction field of a complete discrete valuation ring with mixed characteristic (0, p) and perfect residue field. Let K/K be an algebraic closu

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Source URL: math.stanford.edu

Language: English - Date: 2005-05-26 17:43:21
568CHAPTER VI  THE HIGHER K-THEORY OF FIELDS The problem of computing the higher K-groups of fields has a rich history, beginning with Quillen’s calculation for finite fields (IV.1.13), and Borel’s calculation of K∗ (

CHAPTER VI THE HIGHER K-THEORY OF FIELDS The problem of computing the higher K-groups of fields has a rich history, beginning with Quillen’s calculation for finite fields (IV.1.13), and Borel’s calculation of K∗ (

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Source URL: www.math.rutgers.edu

Language: English - Date: 2012-09-18 17:11:54
569Notes on finite group theory Peter J. Cameron October 2013 2

Notes on finite group theory Peter J. Cameron October 2013 2

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Source URL: www.maths.qmul.ac.uk

Language: English - Date: 2013-11-01 04:32:15
570

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Source URL: www.modern-physicist-dr-rupnathji.netau.net

Language: English - Date: 2013-01-23 06:42:56