Cryptography and Lattices: International Conference, CaLC 2001, Providence, RI, USA, March 29-30, 2001. Revised Papers

Front Cover
Joseph H. Silverman
Springer Science & Business Media, Aug 15, 2001 - Computers - 217 pages
ThesearetheproceedingsofCaLC2001, the?rstconferencedevotedtocr- tographyandlattices. Wehavelongbelievedthattheimportanceoflattices andlatticereductionincryptography, bothforcryptographicconstructionand cryptographicanalysis, meritsagatheringdevotedtothistopic. Theenthusiastic responsethatwereceivedfromtheprogramcommittee, theinvitedspeakers, the manypeoplewhosubmittedpapers, andthe90registeredparticipantsamply con?rmedthewidespreadinterestinlatticesandtheircryptographicappli- tions. WethankeveryonewhoseinvolvementmadeCaLCsuchasuccessfulevent; inparticularwethankNatalieJohnson, LarryLarrivee, DoreenPappas, andthe BrownUniversityMathematicsDepartmentfortheirassistanceandsupport. March2001 Je?reyHo?stein, JillPipher, JosephSilverman VI Preface Organization CaLC2001wasorganizedbytheDepartmentofMathematicsatBrownUniv- sity. Theprogramchairsexpresstheirthankstotheprogramcommiteeandthe additionalexternalrefereesfortheirhelpinselectingthepapersforCaLC2001. TheprogramchairswouldalsoliketothankNTRUCryptosystemsforproviding nancialsupportfortheconference. Program Commitee DonCoppersmith IBMResearch Je?reyHo?stein(co-chair), BrownUniversityandNTRUCryptosystems ArjenLenstra Citibank, USA PhongNguyen ENS AndrewOdlyzko AT&TLabsResearch JosephH. Silverman(co-chair), BrownUniversityandNTRUCryptosystems External Referees AliAkhavi, GlennDurfee, NickHowgrave-Graham, DanieleMicciancio Sponsoring Institutions NTRUCryptosystems, Inc., Burlington, MA Table of Contents An Overveiw of the Sieve Algorithm forthe Shortest Lattice Vector Problem 1 Miklos Ajtai, Ravi Kumar, and Dandapani Sivakumar Low Secret Exponent RSA Revisited::::::::::::::::::::::::::::::::: 4 Johannes Bl] omer and Alexander May Finding Small Solutions to Small Degree Polynomials::::::::::::::::::: 20 Don Coppersmith Fast Reduction of Ternary Quadratic Forms::::::::::::::::::::::::::: 32 Friedrich Eisenbrand and Gunt ] er Rote Factoring Polynomialsand 0-1 Vectors:::::::::::::::::::::::::::::::: 45 Mark van Hoeij Approximate Integer Common Divisors::::::::::::::::::::::::::::::: 51 Nick Howgrave-Graham Segment LLL-Reduction of Lattice Bases::::::::::::::::::::::::::::: 67 Henrik Koy and Claus Peter Schnorr Segment LLL-Reduction with Floating Point Orthogonalization:::::::::: 81 Henrik Koy and Claus Peter Schnorr TheInsecurity ofNyberg-Rueppel andOther DSA-LikeSignatureSchemes with Partially Known Nonces:::::::::::::::::::::::::::::::::::::::: 97 Edwin El Mahassni, Phong Q. Nguyen, and Igor E. Shparlinski Dimension Reduction Methods for Convolution Modular Lattices:::::::: 110 Alexander May and Joseph H. Silverman Improving Lattice Based Cryptosystems Using the Hermite Normal Form: 126 Daniele Micciancio The Two Faces of Lattices in Cryptology:::::::::::::::::::::::::::::: 146 Phong Q.

What people are saying - Write a review

We haven't found any reviews in the usual places.


An Overview of the Sieve Algorithm for the Shortest Lattice Vector Problem
Low Secret Exponent RSA Revisited
Finding Small Solutions to Small Degree Polynomials
Fast Reduction of Ternary Quadratic Forms
Approximate Integer Common Divisors
Segment LLLReduction of Lattice Bases
Segment LLLReduction with Floating Point Orthogonalization
The Insecurity of NybergRueppel and Other DSALike Signature Schemes with Partially Known Nonces
Dimension Reduction Methods for Convolution Modular Lattices
Improving Lattice Based Cryptosystems Using the Hermite Normal Form
The Two Faces of Lattices in Cryptology
A 3Dimensional Lattice Reduction Algorithm
The Shortest Vector Problem in Lattices with Many Cycles
Multisequence Synthesis over an Integral Domain
Author Index

Other editions - View all

Common terms and phrases