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Number Theory, Analysis and Geometry

Number Theory, Analysis, and Geometry, representing Lang's own breadth of interest and impact. A special introduction by John Tate includes a;

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Number Theory, Analysis and Geometry

, both academically and personally. The volume is suitable to research mathematicians in the areas of Number Theory, Analysis, and Geometry.;

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Fractal Geometry and Dynamical Systems in Pure and Applied Mathematics I

Mathematics, in memory of Benoit Mandelbrot, held January 4-7, 2012, in Boston, MA; and the AMS Special Session on Geometry and Analysis on Fractal;

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Combinatorial and Additive Number Theory III

of logic and nonstandard analysis to number theory. Each contribution is dedicated to a specific topic that reflects the latest results by;

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Complex Analysis with Applications to Number Theory

students of mathematics and undergraduate students of engineering, as well as to researchers in complex analysis and number theory. This theory;

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Complex Analysis with Applications to Number Theory

students of mathematics and undergraduate students of engineering, as well as to researchers in complex analysis and number theory. This theory;

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Number Theory with an Emphasis on the Markoff Spectrum

mathematicians in harmonic analysis, number theory algebra, geometry and probability and graduate students in these disciplines.;

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London Mathematical Society Lecture Note Series Model Theory with Applications to Algebra and Analysis

The first of a two volume set showcasing current research in model theory and its connections with number theory, algebraic geometry, real;

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Model Theory with Applications to Algebra and Analysis, Volume 2

The second of a two volume set showcasing current research in model theory and its connections with number theory, algebraic geometry, real;

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Number Theory with an Emphasis on the Markoff Spectrum

mathematicians in harmonic analysis, number theory algebra, geometry and probability and graduate students in these disciplines.;

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Noncommutative Geometry, Arithmetic, And Related Topics

the intersection of noncommutative geometry and number theory. The interplay between these two fields centers on the study of the rich;

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Geometry, Algebra, Number Theory, and Their Information Technology Applications

conferences were aimed at honoring his many contributions to number theory, arithmetic geometry, and information technology.;

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Classical Topics In Discrete Geometry

well as geometric analysis and number theory.;

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Motivic Integration And Its Interactions With Model Theory A

, ranging from the Langlands program over harmonic analysis, to non-Archimedean analysis, singularity theory and birational geometry. This book;

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Lectures on Arakelov Geometry

number theorists, background material on differential geometry is described, but techniques from algebra and analysis are covered as well;

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Analytic Number Theory

, using results from algebraic geometry and the geometry of numbers; the theory of Siegel's zeros and of exceptional characters of L-functions;

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Differential Geometry, Functional Analysis and Applications

, Variational analysis, Fixed point theory, Operator theory, Fourier analysis, Wavelet analysis and Approximation theory. This volume will be;

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Motivic Integration And Its Interactions With Model Theory A

, ranging from the Langlands program over harmonic analysis, to non-Archimedean analysis, singularity theory and birational geometry. This book;

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Minkowski Geometry

. Minkowski Geometry will appeal to students and researchers interested in geometry, convexity theory and functional analysis.;

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Number Theory and Geometry

Geometry and the theory of numbers are as old as some of the oldest historical records of humanity. Ever since antiquity, mathematicians;

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Algebraic Geometry Codes

of mathematics. On one hand, it involves such classical areas as algebraic geometry and number theory; on the other, it is connected to information;

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Noncommutative Geometry

This book covers the basics of noncommutative geometry (NCG) and its applications in topology, algebraic geometry, and number theory. The;

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Arakelov Geometry and Diophantine Applications

interested in the connections between algebraic geometry and number theory. The prerequisites are some knowledge of number theory and algebraic;

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Discrete Geometry and Symmetry

fields. While the classical problems of discrete geometry have a strong connection to geometric analysis, coding theory, symmetry groups, and;

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The History of Mathematics

and Statistics in the Eighteenth Century, Algebra and Number Theory in the Eighteenth Century, Geometry in the Eighteenth Century, Algebra and;

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Contributions in Analytic and Algebraic Number Theory

, analytic number theory, harmonic analysis, and hyperbolic geometry. A portion of the collected contributions have been developed from lectures;

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Computers in Mathematics

and future roles of computers as a research tool in such areas as number theory, analysis, special functions, combinatorics, algebraic;

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