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Common Zeros of Polynominals in Several Variables and Higher Dimensional Quadrature

Presents a systematic study of the common zeros of polynomials in several variables which are related to higher dimensional quadrature. The;

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Common Zeros of Polynominals in Several Variables and Higher Dimensional Quadrature

Presents a systematic study of the common zeros of polynomials in several variables which are related to higher dimensional quadrature. The;

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Hypercomplex Analysis

by the concept of a monogenic function. In recent decades this theory has come to the forefront of higher dimensional analysis. There are;

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Power Orthogonal Polynomials

of Chapter 2. The theory of power orthogonal polynomials begins in Chapter 3: existence, uniqueness, Characterisations, properties of zeros, and;

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Geometric Function Theory in One and Higher Dimensions

dimensions, discusses the compactness of the analog of the Caratheodory class in several variables, and studies various classes of univalent mappings;

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Geometric Function Theory in One and Higher Dimensions

dimensions, discusses the compactness of the analog of the Caratheodory class in several variables, and studies various classes of univalent mappings;

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Motion Transformation in a Higher Order Dimensional Space

mass mechanical and mathematical vibration models in a higher order dimensional space. The common algorithm derived here for motion;

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Theory and Applications of Gaussian Quadrature Methods

the computation of the quadrature nodes and weights are described. Several applications of Gaussian quadrature are given, ranging from the;

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Orthogonal Polynomials in Two Variables

which admits orthogonal polynomials as eigenfunctions and several two-dimensional analogies of classical orthogonal polynomials.;

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Approximation with Quasi-Splines

unified theory of one and several variables. The author applies his techniques to the evaluation of definite integrals (quadrature) and its many;

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An Introduction to the Locally-Corrected Nystrom Method

of the common integral equations of two-dimensional electromagnetic fields. These equations exhibit kernel singularities that complicate their;

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Interpolation

variables, and mechanical cubature. 1950 edition.;

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Differential Calculus for Engineers

of numbers, sequences and series of functions, power series, elements of topology in n-dimensional space, limits of functions, continuous functions;

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Geometric Function Theory in Higher Dimension

related topics. Written by experts in geometric function theory in one and several complex variables, it focuses on new research frontiers in this;

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Theory and Applications of Higher-Dimensional Hadamard Matrices, Second Edition

Drawing on the authors' use of the Hadamard-related theory in several successful engineering projects, Theory and Applications of Higher;

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Theory and Applications of Higher-Dimensional Hadamard Matrices, Second Edition

Drawing on the authors' use of the Hadamard-related theory in several successful engineering projects, Theory and Applications of Higher;

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Finite or infinite dimensional complex analysis

in Fukuoka, Japan. The contributions offer multiple perspectives and numerous research examples on complex variables, Clifford algebra variables;

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Numerical Methods for Special Functions

methods, such as methods for computing zeros of special functions, uniform asymptotic expansions, Pade approximations, and sequence;

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Laminated Composite Doubly-Curved Shell Structures

. The book is divided into two volumes wherein the principal higher order structural theories are illustrated in detail and the mechanical;

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Simpson's Discrete Fourier Transform

to derive several properties including time reversal, even time shift, frequency shift, convolution, duality and Plancherel's theorem. Using;

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Laminated Composite Doubly-Curved Shell Structures

The title, Laminated Composite Doubly-Curved Shell Structures. Differential al Geometry and Higher-order Theories illustrates the theme;

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Complex Potential Theory

in one variable, Julia sets, Fatou sets, background in several variables, Henon maps, ergodicity use of potential theory and multifunctions. 3;

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Nevanlinna Theory

on minimum prerequisites for complex manifolds. The theory was extended to several variables by S. Kobayashi, T. Ochiai, J. Carleson, and P;

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Probability Theory and Statistical Applications

Conditional probability and independence One-dimensional random variables Functions of random variables Bi-dimensional random variables;

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Complex Analysis And Applications - Proceedings Of The 13th International Conference On Finite Or Infinite Dimensional Complex Analysis And Applications

, complex function spaces, complex numerical analysis, qusiconformal mapping, Riemann surfaces, Teichmuller theory and Klainian groups, several;

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Interactive and Dynamic Graphics for Data Analysis

in each analysis, often starting with brushing linked low-dimensional views and working up to manual manipulation of tours of several variables;

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Topics In Complex Function Theory

functions in several variables. The last topic originates with the author and appears here for the first time in book form.;

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