<--- Back to Details
First PageDocument Content
Public-key cryptography / Modular arithmetic / Computer arithmetic / Electronic commerce / RSA / Modular exponentiation / Montgomery reduction / Exponentiation by squaring / Eternity II puzzle / Cryptography / Mathematics / Abstract algebra
Date: 2014-01-09 02:12:40
Public-key cryptography
Modular arithmetic
Computer arithmetic
Electronic commerce
RSA
Modular exponentiation
Montgomery reduction
Exponentiation by squaring
Eternity II puzzle
Cryptography
Mathematics
Abstract algebra

Offline Submission with RSA Time-Lock Puzzles Yves Igor Jerschow Martin Mauve

Add to Reading List

Source URL: wwwcn.cs.uni-duesseldorf.de

Download Document from Source Website

File Size: 282,44 KB

Share Document on Facebook

Similar Documents

Continued fractions and number systems: applications to correctly-rounded implementations of elementary functions and modular arithmetic. Mourad Gouicem PEQUAN Team, LIP6/UPMC

Continued fractions and number systems: applications to correctly-rounded implementations of elementary functions and modular arithmetic. Mourad Gouicem PEQUAN Team, LIP6/UPMC

DocID: 1uA3L - View Document

Galois representations associated to modular forms Johan BosmanThese are notes from a talk given at an intercity seminar arithmetic geometry. The main reference is [1], where more details and further referenc

Galois representations associated to modular forms Johan BosmanThese are notes from a talk given at an intercity seminar arithmetic geometry. The main reference is [1], where more details and further referenc

DocID: 1uy0a - View Document

SPECIAL SECTION ON DESIGN OF CIRCUITS AND INTEGRATED SYSTEMS  Improving residue number system multiplication with more balanced moduli sets and enhanced modular arithmetic structures R. Chaves and L. Sousa

SPECIAL SECTION ON DESIGN OF CIRCUITS AND INTEGRATED SYSTEMS Improving residue number system multiplication with more balanced moduli sets and enhanced modular arithmetic structures R. Chaves and L. Sousa

DocID: 1u5nt - View Document

Arithmetic and Diophantine Geometry 14Gxx [1] Matthew H. Baker, Enrique Gonz´alez-Jim´enez, Josep Gonz´alez, and Bjorn Poonen, Finiteness results for modular curves of genus at least 2, Amer. J. Math), no.

Arithmetic and Diophantine Geometry 14Gxx [1] Matthew H. Baker, Enrique Gonz´alez-Jim´enez, Josep Gonz´alez, and Bjorn Poonen, Finiteness results for modular curves of genus at least 2, Amer. J. Math), no.

DocID: 1u3w4 - View Document

MODULAR ARITHMETIC  5 minute review. Remind students what addition and multiplication mod m means and the notation they saw in Semester 1, e.g. 3 + 4 ≡ 2 (mod 5) and 3 × 3 ≡ 4 (mod 5). Introduce Zm = {0, 1, . . . ,

MODULAR ARITHMETIC 5 minute review. Remind students what addition and multiplication mod m means and the notation they saw in Semester 1, e.g. 3 + 4 ≡ 2 (mod 5) and 3 × 3 ≡ 4 (mod 5). Introduce Zm = {0, 1, . . . ,

DocID: 1tE3z - View Document