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CaLC
2001: Providence, RI, USA
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conf/calc/2001
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Joseph H. Silverman
(Ed.):
Cryptography and Lattices, International Conference, CaLC 2001, Providence, RI, USA, March 29-30, 2001, Revised Papers.
Springer 2001
Lecture Notes in Computer Science
ISBN 3-540-42488-1
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dblp key:
conf/calc/AjtaiKS01
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Miklós Ajtai
,
Ravi Kumar
,
D. Sivakumar
:
An Overview of the Sieve Algorithm for the Shortest Lattice Vector Problem.
1-3
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dblp key:
conf/calc/BlomerM01
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Johannes Blömer
,
Alexander May
:
Low Secret Exponent RSA Revisited.
4-19
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dblp key:
conf/calc/Coppersmith01
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Don Coppersmith
:
Finding Small Solutions to Small Degree Polynomials.
20-31
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dblp key:
conf/calc/EisenbrandR01
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Friedrich Eisenbrand
,
Günter Rote
:
Fast Reduction of Ternary Quadratic Forms.
32-44
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dblp key:
conf/calc/Hoeij01
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Mark van Hoeij
:
Factoring Polynomials and 0-1 Vectors.
45-50
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dblp key:
conf/calc/Howgrave-Graham01
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Nick Howgrave-Graham
:
Approximate Integer Common Divisors.
51-66
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dblp key:
conf/calc/KoyS01
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Henrik Koy
,
Claus-Peter Schnorr
:
Segment LLL-Reduction of Lattice Bases.
67-80
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dblp key:
conf/calc/KoyS01a
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Henrik Koy
,
Claus-Peter Schnorr
:
Segment LLL-Reduction with Floating Point Orthogonalization.
81-96
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dblp key:
conf/calc/MahassniNS01
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Edwin El Mahassni
,
Phong Q. Nguyen
,
Igor Shparlinski
:
The Insecurity of Nyberg-Rueppel and Other DSA-Like Signature Schemes with Partially Known Nonces.
97-109
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dblp key:
conf/calc/MayS01
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Alexander May
,
Joseph H. Silverman
:
Dimension Reduction Methods for Convolution Modular Lattices.
110-125
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dblp key:
conf/calc/Micciancio01
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Daniele Micciancio
:
Improving Lattice Based Cryptosystems Using the Hermite Normal Form.
126-145
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dblp key:
conf/calc/NguyenS01
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Phong Q. Nguyen
,
Jacques Stern
:
The Two Faces of Lattices in Cryptology.
146-180
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dblp key:
conf/calc/Semaev01
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Igor A. Semaev
:
A 3-Dimensional Lattice Reduction Algorithm.
181-193
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dblp key:
conf/calc/Trolin01
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Mårten Trolin
:
The Shortest Vector Problem in Lattices with Many Cycles.
194-205
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dblp key:
conf/calc/WangZ01
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Liping Wang
,
Yue-fei Zhu
:
Multisequence Synthesis over an Integral Domain.
206-218