Number theory

Over a career that spanned 60 years, Ronald L.

Pi ist wohl die berühmteste aller irrationalen Zahlen.

This is a book about infinity - specifically the infinity of numbers, and how one kind of infinity is greater than all the rest.

This is a book about infinity - specifically the infinity of numbers, and how one kind of infinity is greater than all the rest.

The primary audience for this book is students and the young researchers interested in the core of the discipline.

This book is an autobiographical interview with Chinese Academician Yuan Wang on his experience in mathematical research.

This book is an autobiographical interview with Chinese Academician Yuan Wang on his experience in mathematical research.

The goal of this textbook is to introduce and study automorphic representations, objects at the very core of the Langlands Program.

The goal of this textbook is to introduce and study automorphic representations, objects at the very core of the Langlands Program.

Classical Clifford Algebras: Operator-Algebraic and Free-Probabilistic Approaches offers novel insights through operator-algebraic and free-probabilistic models.

Research in mathematics is much more than solving puzzles, but most people will agree that solving puzzles is not just fun: it helps focus the mind and increases one's armory of techniques for doing mathematics.

Bringing the material up to date to reflect modern applications, this second edition has been completely rewritten and reorganized to incorporate a new style, methodology, and presentation.

Research in mathematics is much more than solving puzzles, but most people will agree that solving puzzles is not just fun: it helps focus the mind and increases one's armory of techniques for doing mathematics.

Classical Clifford Algebras: Operator-Algebraic and Free-Probabilistic Approaches offers novel insights through operator-algebraic and free-probabilistic models.

Fundamentals of Abstract Algebra is a primary textbook for a one year first course in Abstract Algebra, but it has much more to offer besides this.

Elwyn Berlekamp, John Conway, and Richard Guy wrote 'Winning Ways for your Mathematical Plays' and turned a recreational mathematics topic into a full mathematical fi eld.

This book compiles research and surveys devoted to the areas of mathematical analysis, approximation theory, and optimization.

This handbook covers a wealth of topics from number theory, special attention being given to estimates and inequalities.

Over a career that spanned 60 years, Ronald L.

This is the fifth proceedings volume published under the Women in Numbers umbrella.

Examines the ancient cosmic science of the female megalithic astronomers*; Describes the shared sacred geometry and astronomy knowledge in the megalithic monuments, temples, and secret calendars of the matrilineal cultures of Malta, Gobekli Tepe, and the Minoans of Crete*; Shows how early Christians helped preserve ancient science by encoding it in the rock-cut churches of the Cappadocia region of Turkey*; Explains how Greek myths reveal the transition from matriarchy to patriarchyLong before Pythagoras and Plato, before arithmetic and Christianity, there existed matrilineal societies around the Mediterranean, led by women with a sophisticated understanding of astronomy and sacred science.

Although the Lucas sequences were known to earlier investigators such as Lagrange, Legendre and Genocchi, it is because of the enormous number and variety of results involving them, revealed by Edouard Lucas between 1876 and 1880, that they are now named after him.

Although the Lucas sequences were known to earlier investigators such as Lagrange, Legendre and Genocchi, it is because of the enormous number and variety of results involving them, revealed by Edouard Lucas between 1876 and 1880, that they are now named after him.

Die beiden Bücher „Was sind und was sollen die Zahlen?

Noncommutative geometry studies an interplay between spatial forms and algebras with non-commutative multiplication.

This book aims to be a comprehensive treatise on the interactions between Coding Theory and Commutative Algebra.

This book provides a foundation for arithmetic topology, a new branch of mathematics that investigates the analogies between the topology of knots, 3-manifolds, and the arithmetic of number fields.

In the two-volume set 'A Selection of Highlights' we present basics of mathematics in an exciting and pedagogically sound way.

Eduard Wirsing was an outstanding number theorist.

Eduard Wirsing was an outstanding number theorist.

This textbook overviews the whole spectrum of formal methods and techniques that are aimed at verifying correctness of software, and how they can be used in practice.

This textbook overviews the whole spectrum of formal methods and techniques that are aimed at verifying correctness of software, and how they can be used in practice.

This book is a self-contained treatment for those who study or work on the computational aspects of classical modular forms.

This book is a self-contained treatment for those who study or work on the computational aspects of classical modular forms.

Noncommutative geometry studies an interplay between spatial forms and algebras with non-commutative multiplication.

The primary audience for this book is students and the young researchers interested in the core of the discipline.

This text presents the Eulerian numbers in the context of modern enumerative, algebraic, and geometric combinatorics.

Building on the tradition of an outstanding series of conferences at the University of Illinois at Urbana-Champaign, the organizers attracted an international group of scholars to open the new Millennium with a conference that reviewed the current state of number theory research and pointed to future directions in the field.

This volume contains the Notes of a seminar on Intersection Ho- logy which met weekly during the Spring 1983 at the University of Bern, Switzerland.

This book is devoted to algebraic models and their applications.

An entertaining and enlightening history of irrational numbers, from ancient Greece to the twenty-first centuryThe ancient Greeks discovered them, but it wasn't until the nineteenth century that irrational numbers were properly understood and rigorously defined, and even today not all their mysteries have been revealed.

This book presents original peer-reviewed contributions from the London Mathematical Society (LMS) Midlands Regional Meeting and Workshop on 'Galois Covers, Grothendieck-Teichmuller Theory and Dessinsd'Enfants', which took place at the University of Leicester, UK, from 4 to 7 June, 2018.