2000, ISBN: 9780792361374
This book, written by our distinguished colleague and friend, Professor Han-Lin Chen of the Institute of Mathematics, Academia Sinica, Beijing, presents, for the first time in book form, … More...
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ISBN: 9780792361374
This book, written by our distinguished colleague and friend, Professor Han-Lin Chen of the Institute of Mathematics, Academia Sinica, Beijing, presents, for the first time in book form, … More...
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2001, ISBN: 0792361377
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2000, ISBN: 9780792361374
Theory and Applications, Buch, Hardcover, 2000 ed. [PU: Springer], Springer, 2000
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2000, ISBN: 9780792361374
This book, written by our distinguished colleague and friend, Professor Han-Lin Chen of the Institute of Mathematics, Academia Sinica, Beijing, presents, for the first time in book form, … More...
ISBN: 9780792361374
This book, written by our distinguished colleague and friend, Professor Han-Lin Chen of the Institute of Mathematics, Academia Sinica, Beijing, presents, for the first time in book form, … More...
2001
ISBN: 0792361377
Auflage: 2000 24,1 x 16,0 x 2,0 cm, Gebundene Ausgabe 226 Seiten Gebundene Ausgabe ex Library Book / aus einer wissenschafltichen Bibliothek / 3, [PU:Springer,]
2001, ISBN: 0792361377
Auflage: 2000 24,1 x 16,0 x 2,0 cm, Gebundene Ausgabe 226 Seiten Gebundene Ausgabe ex Library Book / aus einer wissenschafltichen Bibliothek / 3, [PU:Springer,]
2000, ISBN: 9780792361374
Theory and Applications, Buch, Hardcover, 2000 ed. [PU: Springer], Springer, 2000
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Details of the book - Complex Harmonic Splines, Periodic Quasi-Wavelets
EAN (ISBN-13): 9780792361374
ISBN (ISBN-10): 0792361377
Hardcover
Publishing year: 2000
Publisher: Springer
244 Pages
Weight: 0,532 kg
Language: eng/Englisch
Book in our database since 2007-11-01T07:12:42-04:00 (New York)
Detail page last modified on 2023-03-23T12:11:10-04:00 (New York)
ISBN/EAN: 9780792361374
ISBN - alternate spelling:
0-7923-6137-7, 978-0-7923-6137-4
Alternate spelling and related search-keywords:
Book author: lin, chen, han
Book title: wavelet theory application, complex harmonic splines periodic quasi wavelets, lex complex, lin, theory and applications
Information from Publisher
Author: Han-lin Chen
Title: Complex Harmonic Splines, Periodic Quasi-Wavelets - Theory and Applications
Publisher: Springer; Springer Netherland
226 Pages
Publishing year: 2000-01-31
Dordrecht; NL
Language: English
53,49 € (DE)
54,99 € (AT)
59,00 CHF (CH)
Available
XII, 226 p.
BB; Hardcover, Softcover / Mathematik/Analysis; Differentialrechnung und -gleichungen; Verstehen; Approximation; Integral equation; numerical analysis; wavelet; Approximations and Expansions; Integral Equations; Functions of a Complex Variable; Computational Mathematics and Numerical Analysis; Integralrechnung und -gleichungen; Komplexe Analysis, komplexe Variablen, Funktionentheorie; Numerische Mathematik; BC
1. Theory and Application of Complex Harmonic Spline Functions.- §1.1 The Interpolating Complex Spline Functions on ?.- §1.2 Quasi-Interpolant Complex Splines on ?.- §1.3 Complex Harmonic Splines and Their Function-theoretical Properties.- §1.4 Geometric Property of CHSF.- §1.5 Application of CHSF to Approximation of Conformal Mappings.- §1.6 Algorithm for Computing P(z).- §1.7 The Mappings Between Two Arbitrary Domains.- 2. Periodic Quasi-Wavelets.- §2.1 Periodic Orthonormal Quasi-wavelets.- §2.2 Quasi-wavelets on the Unit Circle.- §2.3 Anti-periodic Orthonormal Quasi-wavelets.- §2.4 Real Valued Periodic Quasi-wavelets.- §2.5 Other Methods in Periodic Multi-resolution Analysis.- 3. The Application of Quasi-Wavelets in Solving a Boundary Integral Equation of the Second Kind.- §3.1 Discretization.- §3.2 Simplifying the Procedure by Using PQW.- §3.3 Algorithm.- §3.4 Complexity.- §3.5 The Convergence of the Approximate Solution.- §3.6 Error Analysis.- §3.7 The Dirichlet Problem.- 4. The Periodic Cardinal Interpolatory Wavelets.- §4.1 The Periodic Cardinal Interpolatory Scaling Functions.- §4.2 The Periodic Cardinal Interpolatory Wavelets.- §4.3 Symmetry of Scaling Functions and Wavelets.- §4.4 Dual Scaling Functions and Dual Wavelets.- §4.5 Algorithms.- §4.6 Localization of PISF via Spline Approach.- §4.7 Localization of PISF via Circular Approach.- §4.8 Local Properties of PCIW.- §4.9 Examples.- Concluding Remarks.- References.- Author Index.More/other books that might be very similar to this book
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