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Arithmetic and Algebraic Circuits

This book presents a complete and accurate study of arithmetic and algebraic circuits. The first part offers a review of all important;

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Arithmetic and Algebraic Circuits

This book presents a complete and accurate study of arithmetic and algebraic circuits. The first part offers a review of all important;

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Arithmetic Circuits for DSP Applications

(DSP). It covers the key concepts, designs and developments of different types of arithmetic circuits, which can be used for improving the;

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An Algebraic Arithmetic; Being an Exposition of the Theory and Practice of Advanced Arithmetic, Base

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Arithmetic Differential Equations

operator is replaced by a 'Fermat quotient operator', and differential equations (viewed as functions on jet spaces) are replaced by 'arithmetic;

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Galois Representations in Arithmetic Algebraic Geometry

title was interpreted loosely and the symposium covered recent developments on the interface between algebraic number theory and arithmetic;

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Arithmetic and Geometry

The 'Arithmetic and Geometry' trimester, held at the Hausdorff Research Institute for Mathematics in Bonn, focussed on recent work on;

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Algebraic And Arithmetic Structures Of Moduli Spaces (Sapporo 2007)

The conference Algebraic and Arithmetic Structures of Moduli Spaces was held in September 2007, at Sapporo (Hokkaido University). Twenty;

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Moduli Spaces and Arithmetic Geometry (Kyoto, 2004)

problem and/or arithmetic geometry. Algebraic curves, Abelian varieties, algebraic vector bundles, connections and D-modules are the subjects;

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Lectures on the Arithmetic Riemann-Roch Theorem. (AM-127), Volume 127

The arithmetic Riemann-Roch Theorem has been shown recently by Bismut-Gillet-Soul. The proof mixes algebra, arithmetic, and analysis. The;

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Classical Theory of Arithmetic Functions

This volume focuses on the classical theory of number-theoretic functions emphasizing algebraic and multiplicative techniques. It contains;

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Higher Genus Curves in Mathematical Physics and Arithmetic Geometry

Arithmetic Geometry, held on January 8, 2016, in Seattle, Washington. Algebraic curves and their fibrations have played a major role in both;

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Bringing Out the Algebraic Character of Arithmetic

Bringing Out the Algebraic Character of Arithmetic contributes to a growing body of research relevant to efforts to make algebra an;

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Euler Systems. (AM-147), Volume 147

One of the most exciting new subjects in Algebraic Number Theory and Arithmetic Algebraic Geometry is the theory of Euler systems. Euler;

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Algebraic Geometry & Arithmetic Curves

This new-in-paperback edition provides a general introduction to algebraic and arithmetic geometry, starting with the theory of schemes;

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Digital Electronics, Volume 2

arithmetic logic circuits. It covers various aspects related to the following topics: latch and flip-flop; binary counters; shift registers;

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Noncommutative Geometry

key concepts of noncommutative geometry and its applications in topology, algebraic geometry, and number theory. Our presentation;

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Bringing Out the Algebraic Character of Arithmetic: From Children's Ideas to Classroom Practice

Bringing Out the Algebraic Character of Arithmetic contributes to a growing body of research relevant to efforts to make algebra an;

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London Mathematical Society Lecture Note Series

The Siegel moduli scheme classifies principally polarised abelian varieties and its compactification is an important result in arithmetic;

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Arithmetic of Higher-Dimensional Algebraic Varieties

in arithmetic applications, specialists in arithmetic geometry itself, and graduate students wishing to pursue research in this area.;

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Lectures on Logarithmic Algebraic Geometry

cohomology. The book will be of use to graduate students and researchers working in algebraic, analytic, and arithmetic geometry as well as related;

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Arithmetic of Diagonal Hypersurfaces over Finite Fields

of great interest to researchers in number theory and algebraic geometry. This book is concerned with the arithmetic of diagonal hypersurfaces;

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Cox Rings

algebraic groups, surface theory, and arithmetic geometry. Each chapter ends with exercises and problems. These comprise mini-tutorials and examples;

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The Arithmetic of Dynamical Systems

of rational and algebraic points under repeated application of a polynomial or rational function. A principal theme of arithmetic dynamics is that;

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Rational Points and Arithmetic of Fundamental Groups

of sections of the fundamental group extension of an algebraic variety. Then, arithmetic assumptions on the base field are imposed and the local-to;

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A Concrete Approach to Abstract Algebra

basic viewpoint of abstract algebra, using simple arithmetic and elementary algebra. He then proceeds to arithmetic and polynomials, slowly;

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Arithmetic Geometry of Logarithmic Pairs and Hyperbolicity of Moduli Spaces

theory, complex algebraic geometry, and arithmetic geometry. A basic course in algebraic geometry is assumed, along with some familiarity with;

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