THE CATENARY DEGREE OF KRULL MONOIDS II arXiv:1407.0548v1 [math.AC] 2 Jul 2014 ALFRED GEROLDINGER AND QINGHAI ZHONG Abstract. Let H be a Krull monoid with finite class group G such that every class contains a prime

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Theorems on groups of substitutions. By Mr. L. Sylow at Frederikshald in Norway. It is known that if the order of a group of substitutions is divisible by a prime number n, the group always contains a substitution [=elem

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The Id`ele Class Group Hendrik Lenstra 1. Definitions Let K be an algebraic number field. Let p be a prime of K. We denote by Kp the completion of K at the prime p: if p is a finite place, then Kp is a non-archimedean

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119 Documenta Math. The Distribution of Group Structures on Elliptic Curves over Finite Prime Fields

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The Discrete Logarithm Problem Ren´e Schoof Abstract For large prime numbers p, computing discrete logarithms of elements of the multiplicative group (Z/pZ)∗ is at present a very difficult problem. The security of

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JOB DESCRIPTION: TITLES:  Estates Prime(s) REPORTING TO: The Chair of the Donor Action Group (DAG) TASK: To be SCAW’s go-to-person regarding Estate Donations

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CANONICAL SUBGROUPS VIA BREUIL-KISIN MODULES FOR p = 2 SHIN HATTORI Abstract. Let p be a rational prime and K/Qp be an extension of complete discrete valuation fields. Let G be a truncated Barsotti-Tate group of level n,

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CANONICAL SUBGROUPS VIA BREUIL-KISIN MODULES SHIN HATTORI Abstract. Let p > 2 be a rational prime and K/Qp be an extension of complete discrete valuation fields. Let G be a truncated BarsottiTate group of level n, heigh

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• Algebra
• Abstract algebra
• Mathematics
• Group theory
• Divisor
• Morphism of schemes
• Vector bundle
• Sheaf
• Order
• Algebraic geometry
• Isomorphism theorem

CANONICAL SUBGROUPS VIA BREUIL-KISIN MODULES FOR p = 2 SHIN HATTORI Abstract. Let p be a rational prime and K/Qp be an extension of complete discrete valuation fields. Let G be a truncated Barsotti-Tate group of level n,

Source URL: www2.math.kyushu-u.ac.jp

• Algebra
• Abstract algebra
• Mathematics
• Ring theory
• Functions and mappings
• Algebraic number theory
• Matrix theory
• Unipotent
• Semilinear map
• Valuation ring
• Galois module
• Polar coordinate system

CANONICAL SUBGROUPS VIA BREUIL-KISIN MODULES FOR p = 2 SHIN HATTORI Abstract. Let p be a rational prime and K/Qp be an extension of complete discrete valuation fields. Let G be a truncated Barsotti-Tate group of level n,

Source URL: www2.math.kyushu-u.ac.jp

• Algebra
• Abstract algebra
• Group theory
• Algebraic number theory
• Galois theory
• Frobenius group
• Galois module
• Order
• Free group
• Linear temporal logic