Published by Society for Industrial & Applied Mathematics, 2017
ISBN 10: 1611975115 ISBN 13: 9781611975116
Language: English
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Published by Society for Industrial & Applied Mathematics, 2017
ISBN 10: 1611975115 ISBN 13: 9781611975116
Language: English
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Published by Society for Industrial & Applied Mathematics, 2017
ISBN 10: 1611975115 ISBN 13: 9781611975116
Language: English
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Published by SIAM-Society for Industrial & Applied Mathematics, 2017
ISBN 10: 1611975115 ISBN 13: 9781611975116
Language: English
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Published by Society for Industrial and Applied Mathematics,U.S., US, 2018
ISBN 10: 1611975115 ISBN 13: 9781611975116
Language: English
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Add to basketPaperback. Condition: New. Highly oscillatory phenomena range across numerous areas in science and engineering and their computation represents a difficult challenge. A case in point is integrals of rapidly oscillating functions in one or more variables. The quadrature of such integrals has been historically considered very demanding. Research in the past 15 years (in which the authors played a major role) resulted in a range of very effective and affordable algorithms for highly oscillatory quadrature. This is the only monograph bringing together the new body of ideas in this area in its entirety.The starting point is that approximations need to be analyzed using asymptotic methods rather than by more standard polynomial expansions. As often happens in computational mathematics, once a phenomenon is understood from a mathematical standpoint, effective algorithms follow. As reviewed in this monograph, we now have at our disposal a number of very effective quadrature methods for highly oscillatory integrals-Filon-type and Levin-type methods, methods based on steepest descent, and complex-valued Gaussian quadrature. Their understanding calls for a fairly varied mathematical toolbox-from classical numerical analysis, approximation theory, and theory of orthogonal polynomials all the way to asymptotic analysis-yet this understanding is the cornerstone of efficient algorithms.
Published by Society For Industrial & Applied Mathematics,U.S., 2018
ISBN 10: 1611975115 ISBN 13: 9781611975116
Language: English
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Add to basketPaperback. Condition: Brand New. 182 pages. 10.00x6.90x0.50 inches. In Stock.
Published by SIAM-Society for Industrial & Applied Mathematics, 2017
ISBN 10: 1611975115 ISBN 13: 9781611975116
Language: English
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Published by SIAM-Society for Industrial & Applied Mathematics, 2017
ISBN 10: 1611975115 ISBN 13: 9781611975116
Language: English
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Published by SIAM-Society for Industrial & Applied Mathematics, 2017
ISBN 10: 1611975115 ISBN 13: 9781611975116
Language: English
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Published by Society for Industrial & Applied Mathematics,U.S., 2017
ISBN 10: 1611975115 ISBN 13: 9781611975116
Language: English
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Published by SIAM-Society for Industrial & Applied Mathematics, 2017
ISBN 10: 1611975115 ISBN 13: 9781611975116
Language: English
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Published by Society For Industrial & Applied Mathematics,U.S. Jan 2018, 2018
ISBN 10: 1611975115 ISBN 13: 9781611975116
Language: English
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Published by SIAM - Society for Industrial and Applied Mathematics, 2018
ISBN 10: 1611975115 ISBN 13: 9781611975116
Language: English
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Published by SIAM-Society for Industrial & Applied Mathematics, 2017
ISBN 10: 1611975115 ISBN 13: 9781611975116
Language: English
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Published by Society for Industrial and Applied Mathematics,U.S., US, 2018
ISBN 10: 1611975115 ISBN 13: 9781611975116
Language: English
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Add to basketPaperback. Condition: New. Highly oscillatory phenomena range across numerous areas in science and engineering and their computation represents a difficult challenge. A case in point is integrals of rapidly oscillating functions in one or more variables. The quadrature of such integrals has been historically considered very demanding. Research in the past 15 years (in which the authors played a major role) resulted in a range of very effective and affordable algorithms for highly oscillatory quadrature. This is the only monograph bringing together the new body of ideas in this area in its entirety.The starting point is that approximations need to be analyzed using asymptotic methods rather than by more standard polynomial expansions. As often happens in computational mathematics, once a phenomenon is understood from a mathematical standpoint, effective algorithms follow. As reviewed in this monograph, we now have at our disposal a number of very effective quadrature methods for highly oscillatory integrals-Filon-type and Levin-type methods, methods based on steepest descent, and complex-valued Gaussian quadrature. Their understanding calls for a fairly varied mathematical toolbox-from classical numerical analysis, approximation theory, and theory of orthogonal polynomials all the way to asymptotic analysis-yet this understanding is the cornerstone of efficient algorithms.