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High-Precision Methods in Eigenvalue Problems and Their Applications

of the first, second, and third kind. The authors also present high-precision asymptotic methods for determining eigenvalues and eigenfunctions;

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Sturm-Liouville Problems

sciences. These problems lead to eigenvalue problems for ordinary and partial differential equations. Sturm-Liouville Problems: Theory and;

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Direct Variational Methods and Eigenvalue Problems in Engineering

Direct Variational Methods and Eigenvalue Problems in Engineering is een boek van H. H. E. Leipholz;

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Problems and Solutions in Thermoelasticity and Magneto-thermoelasticity

, coupled and generalized theories are solved using the eigenvalue methodology. Different methods of numerical inversion of the Laplace transform;

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Advanced Finite Element Methods and Applications

This volume on some recent aspects of finite element methods and their applications is dedicated to Ulrich Langer and Arnd Meyer on the;

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Numerical Linear Algebra for High-Performance Computers

scale eigenvalue problems on high-performance computers, and provides a rapid introduction to the world of vector and parallel processing for;

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Eigenvalue Problems in Power Systems

formulations on mathematical concept of matrix pencils (MPs) and considers both regular and singular MPs for the eigenvalue problems. Each eigenvalue;

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Variational Methods for Eigenvalue Problems

ISBN Variational Methods for Eigenvalue Problems: An Introduction to the Weinstein Method of Intermediate Problems (Second Edition;

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Detection Methods in Precision Medicine

Precision medicine is a topical subject that attracts tremendous attention from scientific and medical communities, being set to transform;

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New Sinc Methods of Numerical Analysis

, written independently from each other, show the new developments in numerical analysis in connection with Sinc methods and approximations;

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Numerical Methods for Two-Point Boundary-Value Problems

-Liouville eigenvalue problems are treated with all three techniques, and shooting is applied to generalized or nonlinear eigenvalue problems;

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Riemannian Optimization and Its Applications

important applications including the eigenvalue and singular value decompositions in numerical linear algebra, optimal model reduction in control;

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Numerical Methods in Engineering with Python

fitting, solution of differential equations, eigenvalue problems and optimisation. The algorithms are implemented in Python 3, a high-level;

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Monte Carlo Methods for Particle Transport

Fully updated with the latest developments in the eigenvalue Monte Carlo calculations and automatic variance reduction techniques and;

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Monte Carlo Methods for Particle Transport

Fully updated with the latest developments in the eigenvalue Monte Carlo calculations and automatic variance reduction techniques and;

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Computational Methods for Integral Equations

arise frequently in practice, Fredholm of the first and second kind and eigenvalue problems, are dealt with in depth. Volterra equations;

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Advanced Engineering Mathematics with Modeling Applications

why mathematical methods work, when they apply, and what their limitations are. Designed specifically for use in graduate-level courses, this;

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Core-Chasing Algorithms for the Eigenvalue Problem

Eigenvalue computations are ubiquitous in science and engineering. John Francis's implicitly shifted QR algorithm has been the method;

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Fundamentals of Differential Equations and Boundary Value Problems

Boundary Value Problems version consists of the main text plus three additional chapters (Eigenvalue Problems and Sturm-Liouville Equations;

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Matrices in Engineering Problems

. Equation sets are viewed as vector transformations, and the conditions of their solvability are explored. Orthogonal matrices are introduced with;

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Matrix Computations

solvers; pseudospectra; structured linear equation problems; structured eigenvalue problems; large-scale SVD methods; and, polynomial eigenvalue;

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Large & Middle Scale Aperture Aspheric

for deterministic subaperture polishing of aspheric surfaces are discussed. Then key techniques for high precision figuring such as CCOS with;

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Dynamics of Solid Structures

This monograph covers new variational and projection methods to study the dynamics within solid structures. To cope with the underlying;

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Artificial Intelligence for Drug Development, Precision Medicine, and Healthcare

Artificial Intelligence for Drug Development, Precision Medicine, and Healthcare covers exciting developments at the intersection;

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Numerical Methods in Matrix Computations

for linear systems, least squares and eigenvalue problems. A thorough analysis of the stability, accuracy, and complexity of the treated;

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Mathematical Modelling of Solids with Nonregular Boundaries

eigenvalue problems in domains with small defects are clearly outlined, and methods for analyzing singularly perturbed boundary value problems are;

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Mathematical Modelling of Solids with Nonregular Boundaries

eigenvalue problems in domains with small defects are clearly outlined, and methods for analyzing singularly perturbed boundary value problems are;

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