˝ SHIFT RADIX SYSTEMS FOR GAUSSIAN INTEGERS AND PETHO’S LOUDSPEAKER ¨ HORST BRUNOTTE, PETER KIRSCHENHOFER, AND JORG M. THUSWALDNER

Source URL: institute.unileoben.ac.at

Recent results on Diophantine quintuples Alan Filipin Građevinski fakultet, Sveučilište u Zagrebu A set of m positive integers with the property that the product of any two of them increased by 1 is a perfect square i

Source URL: www.mathos.unios.hr

INTEGRAL p-ADIC HODGE THEORY BHARGAV BHATT, MATTHEW MORROW, AND PETER SCHOLZE Abstract. We construct a new cohomology theory for proper smooth (formal) schemes over the ring of integers of Cp . It takes values in a mixed

Source URL: www.math.uni-bonn.de

HIGHLY CONNECTED COLOURED SUBGRAPHS VIA THE REGULARITY LEMMA HENRY LIU1 AND YURY PERSON2 Abstract. For integers n, r, s, k ∈ N, n ≥ k and r ≥ s, let m(n, r, s, k) be the largest (in order) k-connected component wit

Source URL: www.math.uni-frankfurt.de

HYPERGEOMETRIC GENERATING FUNCTIONS FOR VALUES OF DIRICHLET AND OTHER L-FUNCTIONS Jeremy Lovejoy and Ken Ono Abstract. Although there is a vast literature on the values of L-functions at non-positive integers, the recent

Source URL: www.mathcs.emory.edu

A LOWER BOUND FOR THE SIZE OF A MINKOWSKI SUM OF DILATES ´ Y. O. HAMIDOUNE AND J. RUE Abstract. Let A be a finite nonempty set of integers. An asymptotic estimate

Source URL: www-ma2.upc.edu

˝ Erdos-Simonovits-Stone Theorem ˝ Theorem. (Erdos-Stone, 1946) For arbitrary fixed integers r 2 and t 1

Source URL: discretemath.imp.fu-berlin.de

ENUMERATING CONTINGENCY TABLES VIA RANDOM PERMANENTS Alexander Barvinok March 2006 Abstract. Given m positive integers R = (ri ), n positive integers C = (cj ) such

Source URL: www.math.lsa.umich.edu

• Matrix theory
• Linear algebra
• Markov models
• Algebra
• Graph theory
• Markov chain
• Matrix
• Permanent

Short Division of Long Integers (joint work with David Harvey) Paul Zimmermann October 6, 2011

Source URL: caramba.loria.fr

• Mathematics
• Computer arithmetic
• Software
• Algebra
• Paul Zimmermann
• Division algorithm
• GNU Multiple Precision Arithmetic Library
• GNU MPFR
• Rounding
• Division
• Integer
• Remainder

1. and ( (Aare both positive integers. How many values can

Source URL: slmathsolympiad.org