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Weil algebra
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#	Item
21	Exercises on pairings on elliptic curves Andreas Enge Leuven, Friday, 13 September 2013 Exercise 1 (Weil reciprocity). Let E : Y 2 = X 3 + X over F7 , f = Y , g = X−1 X−3 . Compute div f and div g, and verify that f Add to Reading List Source URL: www.cosic.esat.kuleuven.be Language: English - Date: 2013-09-23 05:41:31 Cryptography Algebra Public-key cryptography Pairing-based cryptography Elliptic curves Group theory Analytic number theory Weil pairing Divisor Pairing Homomorphic signatures for network coding
22	ECCEfficient and Generalized Pairing Computation on Abelian Varieties Hyang-Sook Lee Ewha Womans University Add to Reading List Source URL: www.hyperelliptic.org Language: English - Date: 2008-10-03 22:36:38 Pairing-based cryptography Elliptic curve cryptography Elliptic curves Linear algebra Module theory Pairing Tate pairing Divisor Elliptic curve Weil pairing
23	Homomorphic Encryption and Signatures from Vector Decomposition Add to Reading List Source URL: www.iacr.org Language: English - Date: 2011-06-28 08:08:10 Mathematics Elliptic curves Linear algebra Module theory Pairing Weil pairing Elliptic curve Elliptic curve cryptography Abstract algebra Algebra Cryptography
24	February 23, 1975 Dear Roger, Yesterday I took up two of your letters, written to me some time ago, in which you describe some of your thoughts on the Weil representation. Reading them over and glancing through some of t Add to Reading List Source URL: www.sunsite.ubc.ca Language: English - Date: 2001-05-12 20:20:12 Lie groups Theta function Symbol Orthogonal group Metaplectic group Spectral theory of ordinary differential equations Oscillator semigroup Mathematical analysis Mathematics Abstract algebra
25	Review of Elliptic curves, by Anthony W. Knapp This book is about elliptic curves and modular functions, two topics that are intimately related in both accidental and essential ways. As emphasized by Andr´e Weil in his Add to Reading List Source URL: www.sunsite.ubc.ca Language: English - Date: 2001-05-12 20:16:30 Analytic number theory Modular forms Algebraic curves Abelian varieties Conjectures Elliptic curve Modularity theorem Modular elliptic curve Arithmetic of abelian varieties Abstract algebra Mathematics Mathematical analysis
26	Counting points on elliptic curves David Harvey University of New South Wales 6th December 2012, Australian National University Add to Reading List Source URL: web.maths.unsw.edu.au Language: English - Date: 2012-12-04 18:47:26 Finite fields Number theory Group theory Diophantine geometry Elliptic curve Counting points on elliptic curves Birch and Swinnerton-Dyer conjecture Mordell–Weil theorem Elliptic curve cryptography Abstract algebra Mathematics Elliptic curves
27	Counting points on projective hypersurfaces David Harvey New York University 19th October 2010 Workshop on Elliptic Curve Computation Add to Reading List Source URL: web.maths.unsw.edu.au Language: English - Date: 2011-07-17 23:06:27 Algebraic geometry Projective geometry Homological algebra Analytic number theory Elliptic curve Group theory Degree of an algebraic variety Weil conjectures Ample line bundle Abstract algebra Mathematics Geometry
28	Counting points on elliptic curves David Harvey University of New South Wales 29th November 2012, University of Sydney Add to Reading List Source URL: web.maths.unsw.edu.au Language: English - Date: 2012-11-28 17:24:32 Number theory Finite fields Group theory Diophantine geometry Elliptic curve Counting points on elliptic curves Birch and Swinnerton-Dyer conjecture Mordell–Weil theorem Elliptic curve cryptography Abstract algebra Mathematics Elliptic curves
29	Improved Side Channel Attacks on Pairing Based Cryptography Johannes Blömer∗ Peter Günther† Add to Reading List Source URL: eprint.iacr.org Language: English - Date: 2012-01-24 04:01:18 Pairing Weil pairing Elliptic curve cryptography Tate pairing BLS Elliptic curve ID-based encryption Power analysis Side channel attack Cryptography Abstract algebra Algebra
30	Comparing Implementation Efficiency of Ordinary and Squared Pairings Christine Abegail Antonio1 , Satoru 2 and Ken Nakamula3 Department of Mathematics, Tokyo Metropolitan University Minami-Osawa, Hachioji-shi Tokyo, Japa Add to Reading List Source URL: eprint.iacr.org Language: English - Date: 2007-12-07 19:51:10 Mathematics Cryptography Group theory Finite fields Weil pairing Elliptic curve Pairing Supersingular elliptic curve Tate pairing Abstract algebra Elliptic curves Algebra

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