Elliptic curve

Results: 1220



#Item
751Validity / Cryptography standards / Elliptic Curve DSA / Digital signature / Secure Shell / Validation / Verification and validation / FIPS 140-2 / Cryptography / Public-key cryptography / Pharmaceutical industry

The Elliptic Curve Digital Signature Algorithm Validation System (ECDSAVS) September 7, 2004 Lawrence E. Bassham III

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Source URL: csrc.nist.gov

Language: English - Date: 2009-01-05 00:00:00
752Cryptographic software / Elliptic Curve DSA / SHA / Key size / Cryptography standards / NSA Suite B Cryptography / SHA-2 / Cryptography / Cryptographic hash functions / SHA-1

Legend for Description Field for Historical FIPS[removed]ECDSA Signature Generation Component Last Update: [removed]NOTICE: The SP800-131A Transitions: Recommendation for Transitioning the Use of Cryptographic Algorithms

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Source URL: csrc.nist.gov

Language: English - Date: 2014-01-08 12:26:15
753Derivative / Logistic function / Exponential function / Asymptote / Exponentiation / Elliptic curve / Mathematical analysis / Mathematics / Exponentials

Analyzing functions: lab 3 c 2005 Ben Bolker September 14, 2005 This lab will be somewhat shorter in terms of “R stuff” than the previous labs,

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Source URL: www.uvm.edu

Language: English - Date: 2012-02-02 00:54:20
754Triangle geometry / Trigonometry / Algebraic curves / Angle / Triangle / Cubic plane curve / Elliptic curve / Heronian triangle / Trigonometric functions / Geometry / Mathematics / Triangles

Restoring and Balancing William McCallum

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Source URL: math.arizona.edu

Language: English - Date: 2010-09-06 18:02:41
755FIPS 201 / Standards / PKCS / Elliptic curve cryptography / Key / Digital signature / Smart card / Elliptic curve Diffie–Hellman / Cryptography / Public-key cryptography / Key management

Microsoft PowerPoint - Crypto_Activities_Presentation_2010.pptx

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Source URL: csrc.nist.gov

Language: English - Date: 2012-05-07 13:31:10
756Diffie–Hellman key exchange / Public-key cryptography / Internet Key Exchange / Shared secret / Public key infrastructure / Elliptic curve Diffie–Hellman / MQV / Cryptography / Cryptographic protocols / Key-agreement protocol

Deniable Authenticated Key Establishment for Internet Protocols Colin Boyd1? and Wenbo Mao2?? and Kenneth G. Paterson3? ? ? 1 Information Security Research Centre, Queensland University of Technology,

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Source URL: www.isg.rhul.ac.uk

Language: English - Date: 2004-04-22 14:15:54
757Field theory / Galois theory / Analytic number theory / Elliptic curve / Group theory / Algebraic number field / Field / Semistable abelian variety / Splitting of prime ideals in Galois extensions / Abstract algebra / Algebra / Algebraic number theory

Galois Symbols on the square of an elliptic curve by Jacob Murre and Dinakar Ramakrishnan∗ Abstract We prove some theorems concerning the Galois symbol map

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Source URL: www.math.caltech.edu

Language: English - Date: 2005-07-19 11:40:28
758Group theory / Algebraic number theory / Galois theory / Algebraic topology / Galois module / Elliptic curve / Finite field / Galois group / Spectral sequence / Abstract algebra / Algebra / Field theory

Fields Institute Communications Volume 56, 2009 Local Galois Symbols on E × E Jacob Murre Department of Mathematics

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Source URL: www.math.caltech.edu

Language: English - Date: 2009-07-01 17:56:31
759Algebraic geometry / Differential geometry / String theory / Complex manifolds / Group theory / Calabi–Yau manifold / Orbifold / Blowing up / Elliptic curve / Abstract algebra / Geometry / Topology

Quotients of E n by an+1 and Calabi-Yau manifolds Kapil Paranjape and Dinakar Ramakrishnan Abstract. We give a simple construction, for n ≥ 2, of an ndimensional Calabi-Yau variety of Kummer type by studying the quotie

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Source URL: www.math.caltech.edu

Language: English - Date: 2005-07-19 11:45:58
760Modular forms / Analytic number theory / Group theory / Algebraic geometry / Algebraic curves / Elliptic curve / Calabi–Yau manifold / Motive / Congruence subgroup / Abstract algebra / Mathematical analysis / Mathematics

MODULAR FORMS AND CALABI-YAU VARIETIES KAPIL PARANJAPE1 AND DINAKAR RAMAKRISHNAN2 Introduction Let f (z) =

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Source URL: www.math.caltech.edu

Language: English - Date: 2014-04-02 03:40:44
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