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Modular arithmetic
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#	Item
281	Zentralblatt MATH Database 1931 – 2011 c 2011 European Mathematical Society, FIZ Karlsruhe & Springer-Verlag Zbl[removed]Berndt, Bruce C.; Evans, Ronald J.; Williams, Kenneth S. Add to Reading List Source URL: www.math.ucsd.edu Language: English - Date: 2011-05-17 04:39:42 Cyclotomic fields Algebraic number theory Analytic number theory Modular arithmetic Gauss sum Quadratic residue Jacobi sum Character sum Quadratic reciprocity Abstract algebra Mathematics Number theory
282	Max Planck Institut f¨ur Mathematik Bonn Mathematische Arbeitstagung 2005 Talk: Black Holes and Arithmetic Gregory W. Moore (Rutgers University) 11. Juni 2005 Add to Reading List Source URL: www.physics.rutgers.edu Language: English - Date: 2007-05-23 08:08:02 Theoretical physics Differential geometry Analytic number theory K3 surface Modular form Calabi–Yau manifold Orbifold Mathematical analysis Geometry String theory
283	Review: [untitled] Author(s): Peter Cass Reviewed work(s): Gauss and Jacobi Sums by Bruce C. Berndt ; Ronald J. Evans ; Kenneth S. Williams Source: The Mathematical Gazette, Vol. 83, No[removed]Jul., 1999), pp[removed]Pub Add to Reading List Source URL: www.math.ucsd.edu Language: English - Date: 2009-03-17 01:59:39 Cyclotomic fields Modular arithmetic Quadratic residue Number theorists Jacobi sum Carl Friedrich Gauss Gauss sum Disquisitiones Arithmeticae Quadratic reciprocity Mathematics Abstract algebra Number theory
284	Microsoft Word - GeneralConditions_of_Trade_2011.doc Add to Reading List Source URL: www.pmodwrc.ch Language: English - Date: 2011-03-02 04:22:04 Modular arithmetic WRc
285	Sci. China Math[removed]), no. 12, 2509–2535. SUPER CONGRUENCES AND EULER NUMBERS Zhi-Wei Sun Department of Mathematics, Nanjing University Nanjing[removed], People’s Republic of China Add to Reading List Source URL: math.nju.edu.cn Language: English - Date: 2014-06-05 01:00:48 Modular arithmetic Combinatorics Mathematics Integer sequences Number theory
286	A Comment on \A New Public{Key Cipher System Based Upon the Diophantine Equations" S.R. Blackburn, S. Murphyyand K.G. Patersonz Information Security Group, Royal Holloway, University of London, Surrey TW20 0EX, U.K. Add to Reading List Source URL: www.isg.rhul.ac.uk Language: English - Date: 2005-11-30 04:39:34 Modular arithmetic Public-key cryptography Euclidean algorithm Merkle–Hellman knapsack cryptosystem Linear congruence theorem Quadratic residue Affine cipher Classical cipher Cryptography Mathematics Number theory
287	COVERS OF Z WITH k ≤ 10 RESIDUE CLASSES §0. Introduction For a ∈ Z and n ∈ Z+ let a(n) stand for the residue class a + nZ = {x ∈ Z : x ≡ a (mod n)}. A finite system Add to Reading List Source URL: math.nju.edu.cn Language: English - Date: 2014-06-05 01:00:41 Covering system Modular arithmetic Residue Mathematics Number theory
288	PROBLEM OF THE WEEK Solution of Problem No. 1 (Fall 2013 Series) Problem: Let an > 0, n ≥ 0. Call k “good” if k ≥ 1 and ak > Show Add to Reading List Source URL: www.math.purdue.edu Language: English - Date: 2013-09-09 09:48:51 Mathematical series Modular arithmetic Integer sequences
289	Multiplicative properties of sets of residues C. Pomerance (Hanover) and A. Schinzel (Warszawa) Abstract: Given a natural number n, we ask whether every set of residues mod n of cardinality at least n/2 contains elements Add to Reading List Source URL: www.math.dartmouth.edu Language: English - Date: 2011-04-06 17:34:07 Modular arithmetic Quadratic residue Mathematics
290	ELEMENTARY THOUGHTS ON DISCRETE LOGARITHMS Carl Pomerance Given a cyclic group G with generator g, and given an element t in G, the discrete logarithm problem is that of computing an integer l with g l = t. The problem o Add to Reading List Source URL: www.math.dartmouth.edu Language: English - Date: 2007-04-10 16:50:22 Group theory Logarithms Finite fields Analytic number theory Modular arithmetic Discrete logarithm XTR Index calculus algorithm Cyclic group Abstract algebra Mathematics Algebra

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