
Spectral Methods Using Multivariate Polynomials On The Unit Ball by Rory Cox
Spectral Methods Using Multivariate Polynomials on the Unit Ball is a research level text on a numerical method for the solution of partial differential equations. The authors introduce, illustrate with examples, and analyze 'spectral methods' that are based on multivariate polynomial approximations.-
Spectral Geometry of Partial Differential Operators
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Summable Spaces and Their Duals, Matrix Transformations and Geometric Properties
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Nonlinear Reaction-Diffusion-Convection Equations
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Symmetry and Quantum Mechanics
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Extending Structures
- Abstract Calculus
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Inequalities and Integral Operators in Function Spaces
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Finite Element Methods for Eigenvalue Problems
- Computation with Linear Algebraic Groups
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Abstract Cauchy Problems
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Monomial Algebras
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Introduction to the Potential Theory for the Time-Dependent Stokes System
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Differential Modules over Differential Rings
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Set Theoretical Aspects of Real Analysis
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Elastic Waves
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Lineability
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Partial Differential Equations with Variable Exponents
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Localized Dynamics of Thin-Walled Shells
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Morrey Spaces
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Signal Processing
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Iterative Methods without Inversion
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Diagram Genus, Generators, and Applications
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Iterative Methods and Preconditioning for Large and Sparse Linear Systems with Applications
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Analysis on Function Spaces of Musielak-Orlicz Type
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Integration and Cubature Methods
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Separate and Joint Continuity
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Inverse Scattering Problems and Their Application to Nonlinear Integrable Equations
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Constructive Analysis of Semicircular Elements
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Spectral and Scattering Theory for Second Order Partial Differential Operators
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Modeling and Inverse Problems in the Presence of Uncertainty
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Dictionary of Inequalities
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Cremona Groups and the Icosahedron
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Markov Random Flights
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Willmore Energy and Willmore Conjecture
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Mathematical Modelling of Waves in Multi-Scale Structured Media
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Semigroups of Bounded Operators and Second-Order Elliptic and Parabolic Partial Differential Equations
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Tools for Infinite Dimensional Analysis
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Applications of Homogenization Theory to the Study of Mineralized Tissue
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Matrix Inequalities and Their Extensions to Lie Groups
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Calculus of Variations and Control Theory
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A Course on Malliavin-Skorohod Calculus for Additive Processes with Applications to Finance
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Beyond the Gibbs Paradigm
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Unbounded Operators and Subnormality
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Free Random Variables
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Non-Newtonian Sequence Spaces with Applications
Kendall Atkinson is Professor Emeritus at University of Iowa as well as Fellow of the Society for Industrial & Applied Mathematics (SIAM). He received his PhD from University of Wisconsin – Madison and has had Faculty appointments at Indiana University, University of Iowa as well as Visiting appointments at Colorado State University, Australian National University, University of New South Wales, University of Queensland. His research interests include numerical analysis, integral equations, multivariate approximation, spectral methods
David Chien, PHD, is Professor in the Department of Mathematics at California State University San Marcos. He has authored journal articles in his areas of research interest, which include the numerical solution of integral equations and boundary integral equation methods.
Olaf Hansen is Professor of Mathematics, California State University San Marcos. He received his PhD from Johannes Gutenberg University, Mainz, Germany in 1994 and his research interests include Analysis and Numerical Approximation of Boundary and Initial Value Problems and Integral Equations.
| SKU | Unavailable |
| ISBN 13 | 9780367345471 |
| ISBN 10 | 0367345471 |
| Title | Spectral Methods Using Multivariate Polynomials On The Unit Ball |
| Author | Rory Cox |
| Series | Chapman And Hall Crc Monographs And Research Notes In Mathematics |
| Condition | Unavailable |
| Binding Type | Hardback |
| Publisher | Taylor & Francis Ltd |
| Year published | 2019-11-08 |
| Number of pages | 274 |
| Cover note | Book picture is for illustrative purposes only, actual binding, cover or edition may vary. |
| Note | Unavailable |










































