141. An Introduction To The Theory Of Numbers - Number Theory Text By Leo Moser - The Textbook covering following topics compositions and partitions; arithmetic functions; distribution of primes; irrational numbers; congruences; diophantine equations; combinatorial number theory; and geometry of numbers. http://www.trillia.com/moser-number.html

Home Products Purchase Online Math ... About Trillia An Introduction to the Theory of Numbers by Leo Moser Description: This book, which presupposes familiarity only with the most elementary concepts of arithmetic (divisibility properties, greatest common divisor, etc.), is an expanded version of a series of lectures for graduate students on elementary number theory. Topics include: Compositions and Partitions; Arithmetic Functions; Distribution of Primes; Irrational Numbers; Congruences; Diophantine Equations; Combinatorial Number Theory; and Geometry of Numbers. Three sections of problems (which include exercises as well as unsolved problems) complete the text. Audience: This book is appropriate for a second undergraduate course in Number Theory, or as an introduction to the subject for beginning graduate students. Publishing Information: An Introduction to the Theory of Numbers , by Leo Moser, ISBN 978-1-931705-01-1, published by The Trillia Group, 2004. 87+vi pages, 231 problems, 6 figures, hypertextual cross-references. Download size: 463 to 478 KB, depending on format. Current version released March 31, 2009 Excerpts from the Text: The Terms and Conditions and the Preface Reviews: Review this book at The Assayer Terms and Conditions: All uses of this text are subject to the Terms and Conditions contained in this text. As part of these terms, we offer this text

142. DION 2005 International conference on Diophantine Equations in honour of Professor T.N. Shorey on his 60th Birthday. TIFR, Mumbai, India; 1620 December 2005. http://www.math.tifr.res.in/~dion2005/

143. MSRI - Analytic Methods For Diophantine Equations Banff International Research Station, Alberta, Canada; 1519 May 2006. http://www.msri.org/calendar/workshops/WorkshopInfo/303/show_workshop

Sign In Home Scientific Programs ... Federal Support For Scientists Programs Workshops Workshops Home All Upcoming Workshops ... Workshops Search for Events By Title or Description: After: Before: Main Participants Wiki Discussions Analytic Methods for Diophantine Equations May 13, 2006 to May 18, 2006 Michael Bennett, Chantal David, William Duke, Andrew Granville (co-chair),Yuri Tschinkel (co-chair) This workshop brings together the participants of the program, Rational and Integer Points on Higher Dimensional Varieties at MSRI and the program, Analysis in Number Theory at CRM, Montreal. It will be held at the Banff International Research Station , and will include expository talks as well as presentations on current research highlighting the flow of ideas between analytic number theory and arithmetic geometry. On the analytic side, one has the circle method and its modern adaptations, sieving methods, techniques from spectral theory, ergodic theory and the theory of automorphic forms. On the side of arithmetic geometry, there is the theory of universal torsors, heights, intersection theory, $p$-adic integration, theory of moduli spaces, compactifications of algebraic groups and homogeneous spaces. Open problems range from understanding very concrete equations to more abstract questions of proving and interpreting asymptotics of rational and integral points on orbits of linear algebraic groups, special points on semi-abelian varieties and Shimura varieties.

144. István Gaál University of Debrecen. Constructive methods for the complete resolution of Diophantine equations Thue, norm form discriminant form, index form; Power integral bases in algebraic number fields. Publications, results, algorithms and tables of numerical data. http://www.math.klte.hu/~igaal/

István Gaál professor PhD, CsC, Habil, DsC head of Department of Algebra and Number Theory vice chair of School of Independent Faculties University of Debrecen Faculty of Science Institute of Mathematics H-4010 Debrecen, Pf.12 Hungary office: M220 telephone: -36-52-512900/ext.22802 fax:-36-52-416857 e-mail: igaal@math.klte.hu Curriculum vitae List of publications List of talks ... für Mathematik

145. Clemens Heuberger Technische Universit t Graz. Diophantine equations, especially Thue equations; Digit expansions; Graph theory; Combinatorial optimization. Publications. http://www.opt.math.tu-graz.ac.at/~cheub/

Clemens Heuberger Clemens Heuberger TU Graz Steyrergasse 30 Room C 214 8010 Graz email: Clemens.Heuberger@tugraz.at phone: +43 316 873-5355 fax: +43 316 873-105355 Research Interests Diophantine equations, especially Thue equations Digit expansions Graph theory Combinatorial optimization Project I am heading the subproject "Analysis of Digital Expansions with Applications in Cryptography" of the national research network "Analytic Combinatorics and Probabilistic Number Theory" funded by the Austrian Science Foundation FWF Publications Lehre Nach Vereinbarung. Sprechstunden Ausnahmen: 10. November 2010: keine Sprechstunde Laufende Lehrveranstaltungen Analysis Kombinatorik Archiv Sommersemester 2010 Lineare Algebra 2 Mathematik II (f. Chem.) Archiv Wintersemester 2009/2010 Lineare Algebra 1 Mathematik I (f. Chem.; inkl. Math. 0) Ausgewählte Kapitel der Diskreten Mathematik Archiv Sommersemester 2009 Computermathematik 2 Mathematische Analyse von Algorithmen Archiv Wintersemester 2008/2009 Grundbegriffe der Mathematik Computermathematik (f. Techn. Math.)

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