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Ideal lattice cryptography
Results: 53

#	Item
21	Practical Lattice-based Digital Signature Schemes NIST Workshop on Cybersecurity in a Post-Quantum World J. Howe, T. Pöppelmann, M. O’Neill, E. O’Sullivan, T. Güneysu, V. Lyubashevsky Add to Reading List Source URL: csrc.nist.gov Language: English - Date: 2015-04-03 13:38:18 NTRUSign Lattice-based cryptography NTRU Lattice problem RSA Lattice Digital signature Learning with errors Ideal lattice cryptography Cryptography Post-quantum cryptography Public-key cryptography
22	Abstract Fix an integer m > 2 and let K be a number field containing the mth roots of unity with ring of integers R. Suppose that a is an element of K with a = c/d for c, d ∈ R, and that b is an ideal of R relatively Add to Reading List Source URL: douglassquirrel.com Language: English - Date: 2013-08-17 18:16:01 Lattice points Algebraic number theory Analytic geometry Lattice Lenstra–Lenstra–Lovász lattice basis reduction algorithm Algebraic number field Field extension Vector space Ideal lattice cryptography Algebra Abstract algebra Mathematics
23	THE CONTENTS OF THIS TEXT ARE ADAPTED FROM THE TYPED N O T E S O F S E A N S AT H E R - W A G S TA F F, F R O M A C O U R S E G I V E N B Y B E N E D I C T G R O S S I N U TA H I N , W H I C H U S E S M A N Y I Add to Reading List Source URL: slugmath.ucsc.edu Language: English - Date: 2009-03-28 15:16:01 Lie groups Algebraic structures Mathematical structures Group theory Lattice Vector space Principal homogeneous space Unimodular lattice Ideal lattice cryptography Algebra Abstract algebra Mathematics
24	THE CONTENTS OF THIS TEXT ARE ADAPTED FROM THE TYPED N O T E S O F S E A N S AT H E R - W A G S TA F F, F R O M A C O U R S E G I V E N B Y B E N E D I C T G R O S S I N U TA H I N , W H I C H U S E S M A N Y I Add to Reading List Source URL: slugmath.ucsc.edu Language: English - Date: 2009-04-13 11:28:00 Lie groups Algebraic structures Mathematical structures Group theory Lattice Vector space Principal homogeneous space Ideal lattice cryptography Congruence lattice problem Algebra Abstract algebra Mathematics
25	THE CONTENTS OF THIS TEXT ARE ADAPTED FROM THE TYPED N O T E S O F S E A N S AT H E R - W A G S TA F F, F R O M A C O U R S E G I V E N B Y B E N E D I C T G R O S S I N U TA H I N , W H I C H U S E S M A N Y I Add to Reading List Source URL: slugmath.ucsc.edu Language: English - Date: 2009-03-29 13:00:09 Lie groups Mathematical structures Algebraic structures Group theory Lattice Vector space Principal homogeneous space Unimodular lattice Ideal lattice cryptography Algebra Abstract algebra Mathematics
26	THE CONTENTS OF THIS TEXT ARE ADAPTED FROM THE TYPED N O T E S O F S E A N S AT H E R - W A G S TA F F, F R O M A C O U R S E G I V E N B Y B E N E D I C T G R O S S I N U TA H I N , W H I C H U S E S M A N Y I Add to Reading List Source URL: slugmath.ucsc.edu Language: English - Date: 2009-03-28 15:07:41 Lie groups Algebraic structures Mathematical structures Group theory Lattice Vector space Principal homogeneous space Unimodular lattice Ideal lattice cryptography Algebra Abstract algebra Mathematics
27	Securing the cloud with homomorphic encryption Research Directorate staff Add to Reading List Source URL: www.nsa.gov Language: English - Date: 2014-06-10 12:49:49 Ideal lattice cryptography Cipher Encryption Public-key cryptography Mathematical sciences Science Disk encryption Cryptography Homomorphic encryption Mathematics
28	Functional Encryption for Inner Product Predicates from Learning with Errors Shweta Agrawal∗ University of California, Los Angeles, USA [removed] Add to Reading List Source URL: theory.stanford.edu Language: English - Date: 2011-09-02 00:42:27 ID-based encryption Ciphertext Lattice Ideal lattice cryptography Rabin cryptosystem Cryptography RSA Learning with errors
29	Lattice Signatures Without Trapdoors Vadim Lyubashevsky INRIA / ENS, Paris Signature Schemes • Hash-and-Sign Add to Reading List Source URL: www.iacr.org Language: English - Date: 2012-04-20 07:04:19 NP-complete problems Error detection and correction Combinatorial optimization Dynamic programming Knapsack problem Hash function Ideal lattice cryptography Theoretical computer science Cryptography Applied mathematics
30	Trapdoors for Lattices: Simpler, Tighter, Faster, Smaller Daniele Micciancio1 1 UC Chris Peikert2 Add to Reading List Source URL: www.iacr.org Language: English - Date: 2012-04-20 07:04:19 Lattice points Lie groups Cryptography Quadratic forms Crystallography Lattice Crystal structure Vector space Ideal lattice cryptography Algebra Abstract algebra Mathematics