Elliptic-curve cryptography

Results: 465



#Item
241Cryptography / Algebraic surfaces / Group theory / Analytic number theory / Abelian variety / Supersingular elliptic curve / Pairing / Abstract algebra / Algebra / Elliptic curves

Constructing pairing-friendly hyperelliptic curves using Weil restriction David Mandell Freeman (Stanford

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Source URL: theory.stanford.edu

Language: English - Date: 2011-04-01 18:55:43
242Number theory / Cryptography / Algebraic curves / Diophantine geometry / Analytic number theory / Elliptic curve / Abelian variety / Isogeny / Pairing / Abstract algebra / Mathematics / Algebra

Articles Articles on Mathematics Fisher, T., Schaefer, E.F. and Stoll, M. The yoga of the Cassels Tate pairing, LMS J. Comput. Math., 13, 2010, [removed]Kachisa, E.J., Schaefer, E.F. and Scott, M. Constructing Brezing-We

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Source URL: math.scu.edu

Language: English - Date: 2015-01-28 15:07:01
243Abelian varieties / Algebraic curves / Cryptography / Finite fields / Hasse–Witt matrix / Weil pairing / Supersingular elliptic curve / Tate pairing / Complex multiplication / Abstract algebra / Algebra / Elliptic curves

Constructing Abelian Varieties for Pairing-Based Cryptography Constructing Abelian Varieties for

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Source URL: theory.stanford.edu

Language: English - Date: 2009-05-04 09:49:01
244Public-key cryptography / Elliptic Curve DSA / RSA

Toward Mitigating Denial of Service Attacks in Power-Constrained Sensor Networks Ortal Arazi, Hairong Qi College of Engineering Dept. of Electrical & Computer Engineering

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Source URL: www.ioc.ornl.gov

Language: English - Date: 2007-05-11 16:35:44
245Elliptic curves / Abelian varieties / Cryptography / Finite fields / Complex multiplication / Supersingular elliptic curve / Pairing / Abelian surface / Frobenius endomorphism / Abstract algebra / Algebra / Algebraic surfaces

Constructing Abelian Varieties for Pairing-Based Cryptography by David Stephen Freeman A.B. (Harvard University) 2002

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Source URL: theory.stanford.edu

Language: English - Date: 2008-06-06 19:27:52
246Elliptic curve cryptography / Algorithmic Number Theory Symposium / Dan Boneh / International Association for Cryptologic Research / Pairing / Lecture Notes in Computer Science / International Cryptology Conference / Elliptic curve / PKC / Cryptography / Abstract algebra / Finite fields

David Mandell Freeman (+[removed]Curriculum Vitae [removed]

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Source URL: theory.stanford.edu

Language: English - Date: 2012-06-11 19:59:59
247Algebraic curves / Elliptic curves / Cryptography / Algebraic surfaces / Abelian variety / Niels Henrik Abel / Weil pairing / Hyperelliptic curve / Pairing / Algebraic geometry / Abstract algebra / Geometry

Pairing-friendly Hyperelliptic Curves and Weil Restriction David Mandell Freeman1 (joint work with Takakazu Satoh2 ) 1 CWI

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Source URL: theory.stanford.edu

Language: English - Date: 2009-09-23 22:26:02
248Elliptic curves / Elliptic curve / Supersingular elliptic curve / Weil pairing / Pairing / Curve / Algebraic number field / Elliptic curve cryptography / Elliptic divisibility sequence / Abstract algebra / Mathematics / Algebra

A TAXONOMY OF PAIRING-FRIENDLY ELLIPTIC CURVES DAVID FREEMAN1 , MICHAEL SCOTT2 , AND EDLYN TESKE3 1 CWI and Universiteit Leiden Science Park 123, 1098 XG Amsterdam, The Netherlands

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Source URL: theory.stanford.edu

Language: English - Date: 2009-11-20 10:41:04
249Cryptography / Algebraic curves / Elliptic curves / Algebraic surfaces / Abelian varieties / Weil pairing / Pairing / Tate pairing / Hyperelliptic curve / Abstract algebra / Algebraic geometry / Geometry

Abelian Varieties and Pairing-Based Cryptography Theoretical foundations Practical results Pairing-friendly Hyperelliptic Curves and Weil Restriction

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Source URL: theory.stanford.edu

Language: English - Date: 2009-09-23 22:25:58
250Electronic signature / Cryptographic hash function / Hysteresis / Elliptic Curve DSA / Signature / SHA-1 / Message authentication code / RSA / ElGamal signature scheme / Cryptography / Public-key cryptography / Digital signature

3-11 Hysteresis Signature and Its Related Technologies to Maintain the Digital Evidence for Network Activities in Future Society TOYOSHIMA Hisashi and MIYAZAKI Kunihiko Security Requirements are varied with rapid growth

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Source URL: www.nict.go.jp

Language: English - Date: 2013-11-21 18:59:46
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