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Laminational Models for Some Spaces of Polynomials of Any Degree

model is equivalent to the celebrated MLC conjecture stating that the Mandelbrot set is locally connected. For parameter spaces of higher degree;

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Degree of Approximation by Polynomials in the Complex Domain. (AM-9), Volume 9

The description for this book, Degree of Approximation by Polynomials in the Complex Domain. (AM-9), will be forthcoming.;

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Discrete Orthogonal Polynomials. (AM-164)

for general, nonclassical measures, in the joint limit where the degree increases as some fraction of the total number of points;

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Algebraic Combinatorics

polynomials. This connection is discussed at some length, and is also in part the stimulus for the inclusion of chapters on orthogonal polynomials and;

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Power Orthogonal Polynomials

orthogonal polynomials. In Chapter 12 we investigate Gaussian quadrature formulas for extended Chebyshev spaces. In Chapter 13 we give construction;

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Polynomials, Dynamics, and Choice

and geometry. The second explores beyond polynomials to spaces consisting of choices ranging from mundane decisions to evolutionary algorithms;

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Rotation Sets and Complex Dynamics

This monograph examines rotation sets under the multiplication by d (mod 1) map and their relation to degree d polynomial maps of the;

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Geometry of Müntz Spaces and Related Questions

later on applied for Muentz spaces. They include the opening and inclination of subspaces, bases and bounded approximation properties and;

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Wavelet Analysis on the Sphere

functional Hilbert spaces on the sphere, the foundations are laid for the study of spherical harmonics such as zonal functions. The book also;

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Extremal Problems and Inequalities of Markov-Bernstein Type for Algebraic Polynomials

. Primarily for graduate and PhD students, this book is useful for any researchers exploring problems which require derivative estimates. It;

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Algebraic Combinatorics and Coinvariant Spaces

Written for graduate students in mathematics or non-specialist mathematicians who wish to learn the basics about some of the most important;

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Algebraic Combinatorics and Coinvariant Spaces

Written for graduate students in mathematics or non-specialist mathematicians who wish to learn the basics about some of the most important;

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Linear Algebra

. It is shown that any transformations of vector spaces over the complex number field have matrices of Jordan normal forms as representation;

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Complex Polynomials

This book studies the geometric theory of polynomials and rational functions in the plane. Any theory in the plane should make full use;

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Hilbert Space, Boundary Value Problems and Orthogonal Polynomials

This monograph consists of three parts: - the abstract theory of Hilbert spaces, leading up to the spectral theory of unbounded self;

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Q-difference Operators, Orthogonal Polynomials and Symmetric Expansions

In this work, we explore ramifications and extensions of a $q$-difference operator method first used by L.J. Rogers for deriving;

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Expert Fuzzy Information Processing

This book deals with expert evaluation models in the form of semantic spaces with completeness and orthogonality properties (complete;

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Elliptic Polynomials

A remarkable interplay exists between the fields of elliptic functions and orthogonal polynomials. I;...

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Elliptic Polynomials

A remarkable interplay exists between the fields of elliptic functions and orthogonal polynomials. I;...

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Linear Algebra

of vector spaces as usually studied in an undergraduate degree. Abstract methods are illustrated with concrete examples throughout, and more;

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Modern Spherical Functions

symmetric pairs, spherical representations for compact symmetric pairs, the fundamental groups of compact symmetric spaces, and the radial part;

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Tracking with Particle Filter for High-dimensional Observation and State Spaces

observation spaces. Current tracking applications require us to consider complex models for objects (articulated objects, multiple objects, multiple;

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Algebra and Number Theory

Transcendental numbers and the numbers e and Compass and straightedge constructions and the classical problems Euclidean vector spaces;

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Nonlinear Functional Analysis

the theory of the topological degree in finite dimensional Euclidean spaces while the third chapter extends this study to cover the theory;

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Introduction to Various Aspects of Degree Theory in Banach Spaces

Since its development by Leray and Schauder in the 1930's, degree theory in Banach spaces has proved to be an important tool in tackling;

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Branded Spaces

Sweeping transformation of brands has led to a warranted need to conquer space for brand performances. Branded spaces emplace agents like;

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Symmetric Functions & Hall Polynomials 2

so-called AGT conjectures. Macdonald polynomials have been recently used to construct knot invariants. They are also a central tool for a;

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