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Fourier Restriction for Hypersurfaces in Three Dimensions and Newton Polyhedra (AM-194)

This is the first book to present a complete characterization of Stein-Tomas type Fourier restriction estimates for large classes of smooth;

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Fourier Restriction for Hypersurfaces in Three Dimensions and Newton Polyhedra (Am-194)

This is the first book to present a complete characterization of Stein-Tomas type Fourier restriction estimates for large classes of smooth;

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Singular Points Of Complex Hypersurfaces

The description for this book, Singular Points of Complex Hypersurfaces. (AM-61), will be forthcoming.;

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Fourier Restriction, Decoupling, and Applications

The last fifteen years have seen a flurry of exciting developments in Fourier restriction theory, leading to significant new applications;

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Fourier Transforms. (AM-19), Volume 19

The description for this book, Fourier Transforms. (AM-19), will be forthcoming.;

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Contributions to Fourier Analysis. (AM-25)

The description for this book, Contributions to Fourier Analysis. (AM-25), will be forthcoming.;

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Lectures on Fourier Integrals. (AM-42), Volume 42

The description for this book, Lectures on Fourier Integrals. (AM-42), will be forthcoming.;

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Geometry of Hypersurfaces

This exposition provides the state-of-the art on the differential geometry of hypersurfaces in real, complex, and quaternionic space forms;

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The Cambridge Companion to Newton

Sir Isaac Newton (1642-1727) was one of the greatest scientists of all time, a thinker of extraordinary range and creativity who has left;

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The Cambridge Companion to Newton

Sir Isaac Newton (1642-1727) was one of the greatest scientists of all time, a thinker of extraordinary range and creativity who has left;

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Lectures on Resolution of Singularities (AM-166)

, Riemann, and Noether. Kollar goes back to the original sources and presents them in a modern context. He addresses three methods for surfaces, and;

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The Analytical Theory of Heat

of mechanics advanced by such scientific greats as Archimedes, Galileo, Newton and their successors did not explain the laws of heat, Fourier set out;

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Cambridge Library Collection - Mathematics

, arguing that previous theories of mechanics advanced by such outstanding scientists as Archimedes, Galileo, Newton and their successors did not;

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Fourier Series in Several Variables with Applications to Partial Differential Equations

multiple Fourier series and number theory. The book first presents four summability methods used in studying multiple Fourier series;

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Fourier Series in Several Variables with Applications to Partial Differential Equations

multiple Fourier series and number theory. The book first presents four summability methods used in studying multiple Fourier series;

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Numerical Fourier Analysis

This book offers a unified presentation of Fourier theory and corresponding algorithms emerging from new developments in function;

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Descartes on Polyhedra

Hess for reading the manuscript and for their encouragement and suggestions. I am especially indebted to Dr. Hess, of the Leibniz-Archiv, for;

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Undergraduate Convexity

introduction to convex sets and convex functions with emphasis on concrete computations and examples.Starting from linear inequalities and Fourier;

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Counting Lattice Paths Using Fourier Methods

will be self-contained and serve as a valued reference. Counting Lattice Paths Using Fourier Methods is ideal for upper-undergraduates and;

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Polygons Galore

polygons and polyhedra and their properties. The van Hiele levels of geometric understanding provide conceptual underpinnings for unit activities;

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I Am Legend MUSIC BY JAMES NEWTON HOWARD. Howard, James Newton, CD

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Polyhedra

Polyhedra have cropped up in many different guises throughout recorded history. In modern times, polyhedra and their symmetries have been;

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Fourier Transforms and Approximations

Three classes of Fourier transforms are presented: Fourier (Laplace) transforms on the halfline, Fourier transforms of measures with;

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Convex Surfaces

on the Brunn-Minkowski theory and its applications is followed by examinations of intrinsic metrics, the metrics of convex hypersurfaces;

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First Course In Wavelets With Fourier Analysis

valuable resource for mathematicians, signal processing engineers, and scientists who wish to learn about wavelet theory and Fourier analysis on an;

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Random Fourier Series with Applications to Harmonic Analysis. (AM-101), Volume 101

In this book the authors give the first necessary and sufficient conditions for the uniform convergence a.s. of random Fourier series on;

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Spaces of PL Manifolds and Categories of Simple Maps (AM-186)

polyhedra. The second part compares polyhedra with PL manifolds by a thickening procedure. Many of the techniques and results developed should be;

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