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n everyday use, the word "theory" often means an untested hunch, or a guess without supporting evidence. But for scientists, a theory has nearly the o...Savoir plus
The modern theory of algebras of binary relations, reformulated by Tarski as an abstract, algebraic, equational theory of relation algebras, has consi...Savoir plus
This book traces the historical development of four different mathematical concepts by presenting readers with the original sources, yielding the rewa...Savoir plus
This book introduces the reader to various topics in mathematics and is intended for precocious high school students and college students just beginni...Savoir plus
This volume contains edited versions of 11 contributions given by main speakers at the NATO Advanced Study Institute on lReal and Complex Dynamical Sy...Savoir plus
Pell's Equation is a very simple Diophantine equation that has been known to mathematicians for over 2000 years. Even today research involving this eq...Savoir plus
This volume constitutes the proceedings of the International Conference on Mathematics and the 21st Century, held in Cairo in January 2000. Topics cov...Savoir plus
Number theory has a long and distinguished history and the concepts and problems relating to the subject have been instrumental in the foundation of m...Savoir plus
In this volume, originally published in 1990, are included papers presented at two meetings; one a workshop on Number Theory and Cryptography, and the...Savoir plus
For 150 years the Riemann hypothesis has been the holy grail of mathematics. Now, at a moment when mathematicians are finally moving in on a proof, Da...Savoir plus
Essentials of integral geometry in a homogenous space are presented and the focus is on the basic results and applications. This book provides the rea...Savoir plus
The text presents the birational classification of holomorphic foliations of surfaces. It discusses at length the theory developed by L.G. Mendes, M. ...Savoir plus
V. I. Arnold reveals some unexpected connections between such apparently unrelated theories as Galois fields, dynamical systems, ergodic theory, stati...Savoir plus
This work offers an overview of various aspects of multidimensional continued fractions, which are here defined through iteration of piecewise fractio...Savoir plus
The Mordell conjecture (Faltings's theorem) is one of the most important achievements in Diophantine geometry, stating that an algebraic curve of genu...Savoir plus
The theory of automorphic forms is playing increasingly important roles in several branches of mathematics, even in physics, and is almost ubiquitous ...Savoir plus
Discriminant equations are an important class of Diophantine equations with close ties to algebraic number theory, Diophantine approximation and Dioph...Savoir plus
Is it Really Possible to make Laws of Attraction Work for you? Win the trust of your customers with this Original Book Do you want to see the Applicat...Savoir plus
Homotopy Analysis of Algebraic Structures: Unveiling the Hidden ContinuaMathematics thrives on structure. Algebraic structures, like groups, rings, an...Savoir plus
With plenty of new material not found in other books, Direct Sum Decompositions of Torsion-Free Finite Rank Groups explores advanced topics in direct ...Savoir plus
The first was held at Beijing International Centre for Mathematical Research (BICMR) in December 2014 and the second was held at the International Cen...Savoir plus
From the reviews/Aus den Besprechungen: "...Für den an der Geschichte der Zahlentheorie interessierten Mathematikhistoriker ist das Buch mindestens in...Savoir plus
This monograph provides a brief exposition of automorphic forms of weight 1 and their applications to arithmetic, especially to Galois representations...Savoir plus
This book uses the beautiful theory of elliptic curves to introduce the reader to some of the deeper aspects of number theory. It assumes only a knowl...Savoir plus