INVERSE ZERO-SUM PROBLEMS II WOLFGANG A. SCHMID Abstract. Let G be an additive finite abelian group. A sequence over G is called a minimal zero-sum sequence if the sum of its terms is zero and no proper subsequence has t

Source URL: www.uni-graz.at

HALF-FACTORIAL SETS IN ELEMENTARY p-GROUPS WOLFGANG A. SCHMID Abstract. Let G be an abelian group. A subset G0 of G is called halffactorial, if the block monoid over G0 is a half-factorial monoid. In this article we inve

Source URL: www.uni-graz.at

ZERO-SUM PROBLEMS WITH CONGRUENCE CONDITIONS ALFRED GEROLDINGER, DAVID J. GRYNKIEWICZ, AND WOLFGANG A. SCHMID Abstract. For a finite abelian group G and a positive integer d, let sdN (G) denote the smallest integer ` ∈

Source URL: www.diambri.org

Lattices of Infinite Rank and Their Decompositions Wolfgang Rump 1. A first example Let L = Z(I) be any free abelian group with an

Source URL: www.iaz.uni-stuttgart.de

Partial difference equations over compact Abelian groups Tim Austin Courant Institute, NYU New York, NY, USA

Source URL: fourier.math.uoc.gr

THE SHARP THRESHOLD FOR MAXIMUM-SIZE SUM-FREE SUBSETS IN EVEN-ORDER ABELIAN GROUPS arXiv:1310.3236v2 [math.CO] 18 JulNEAL BUSHAW, MAUR´ICIO COLLARES NETO, ROBERT MORRIS, AND PAUL SMITH

Source URL: arxiv.org

Zero Knowledge with Rubik’s Cubes and Non-Abelian Groups Emmanuel Volte1 , Jacques Patarin2 , and Val´erie Nachef1 1 Department of Mathematics, University of Cergy-Pontoise, CNRS UMR 8088

Source URL: www.prism.uvsq.fr

Logical Aspects of the Theory of Rigid Solvable Groups (abstract) N.S.Romanovskiy, Novosibirsk, Russia A group G is said to be m-rigid if it has a normal series G = G1 > G2 > . . . > Gm > Gm+1 = 1 with abelian factors ea

Source URL: savchuk.myweb.usf.edu

Quantum algorithms (CO 781, WinterProf. Andrew Childs, University of Waterloo LECTURE 1: Quantum circuits and the abelian QFT This is a course on quantum algorithms. It is intended for graduate students who have a

Source URL: www.math.uwaterloo.ca

Explicit Algorithms for Humbert Surfaces David Gruenewald A thesis submitted in partial fulfilment of the requirements for the degree of Doctor of Philosophy in Pure Mathematics at the University of Sydney, December 2008

Source URL: echidna.maths.usyd.edu.au

• Abelian varieties
• Algebraic surfaces
• Analytic number theory
• Algebraic curves
• Bernhard Riemann
• Humbert surface
• Modular form
• Elliptic curve
• Complex multiplication
• Shimura variety
• AppellHumbert theorem
• Abelian surface