APPROXIMATION & COMPUTATION
(Sprache: Englisch)
Approximation theory and numerical analysis are central to the creation of accurate computer simulations and mathematical models. Research in these areas can influence the computational techniques used in a variety of mathematical and computational...
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Approximation theory and numerical analysis are central to the creation of accurate computer simulations and mathematical models. Research in these areas can influence the computational techniques used in a variety of mathematical and computational sciences.
This collection of contributed chapters, dedicated to renowned mathematician Gradimir V. Milovanovi?, represent the recent work of experts in the fields of approximation theory and numerical analysis. These invited contributions describe new trends in these important areas of research including theoretic developments, new computational algorithms, and multidisciplinary applications.
Special features of this volume:
- Presents results and approximation methods in various computational settings including: polynomial and orthogonal systems, analytic functions, and differential equations.
- Provides a historical overview of approximation theory and many of its subdisciplines;
- Contains new results from diverse areas of research spanning mathematics, engineering, and the computational sciences.
"Approximation and Computation" is intended for mathematicians and researchers focusing on approximation theory and numerical analysis, but can also be a valuable resource to students and researchers in the computational and applied sciences.
This collection of contributed chapters, dedicated to renowned mathematician Gradimir V. Milovanovi?, represent the recent work of experts in the fields of approximation theory and numerical analysis. These invited contributions describe new trends in these important areas of research including theoretic developments, new computational algorithms, and multidisciplinary applications.
Special features of this volume:
- Presents results and approximation methods in various computational settings including: polynomial and orthogonal systems, analytic functions, and differential equations.
- Provides a historical overview of approximation theory and many of its subdisciplines;
- Contains new results from diverse areas of research spanning mathematics, engineering, and the computational sciences.
"Approximation and Computation" is intended for mathematicians and researchers focusing on approximation theory and numerical analysis, but can also be a valuable resource to students and researchers in the computational and applied sciences.
Klappentext zu „APPROXIMATION & COMPUTATION “
Approximation theory and numerical analysis are central to the creation of accurate computer simulations and mathematical models. Research in these areas can influence the computational techniques used in a variety of mathematical and computational sciences.
Approximation theory and numerical analysis are central to the creation of accurate computer simulations and mathematical models. Research in these areas can influence the computational techniques used in a variety of mathematical and computational sciences.
This collection of contributed chapters, dedicated to renowned mathematician Gradimir V. Milovanovi?, represent the recent work of experts in the fields of approximation theory and numerical analysis. These invited contributions describe new trends in these important areas of research including theoretic developments, new computational algorithms, and multidisciplinary applications.
Special features of this volume:
- Presents results and approximation methods in various computational settings including: polynomial and orthogonal systems, analytic functions, and differential equations.
- Provides a historical overview of approximation theory and many of its subdisciplines;
- Contains new results from diverse areas of research spanning mathematics, engineering, and the computational sciences.
"Approximation and Computation" is intended for mathematicians and researchers focusing on approximation theory and numerical analysis, but can also be a valuable resource to students and researchers in the computational and applied sciences.
This collection of contributed chapters, dedicated to renowned mathematician Gradimir V. Milovanovi?, represent the recent work of experts in the fields of approximation theory and numerical analysis. These invited contributions describe new trends in these important areas of research including theoretic developments, new computational algorithms, and multidisciplinary applications.
Special features of this volume:
- Presents results and approximation methods in various computational settings including: polynomial and orthogonal systems, analytic functions, and differential equations.
- Provides a historical overview of approximation theory and many of its subdisciplines;
- Contains new results from diverse areas of research spanning mathematics, engineering, and the computational sciences.
"Approximation and Computation" is intended for mathematicians and researchers focusing on approximation theory and numerical analysis, but can also be a valuable resource to students and researchers in the computational and applied sciences.
Inhaltsverzeichnis zu „APPROXIMATION & COMPUTATION “
Part I IntroductionThe Scientific Work of Gradimir V. Milovanovic Aleksandar IvicMy Collaboration with Gradimir V. Milovanovic Walter GautschiOn Some Major Trends in MathematicsThemistocles M. RassiasPart II Polynomials and Orthogonal SystemsAn Application of Sobolev Orthogonal Polynomials to the Computationof a Special Hankel DeterminantPaul Barry, Predrag M. Rajkovic and Marko D. PetkovicExtremal Problems for Polynomials in the Complex Plane Borislav BojanovEnergy of Graphs and OrthogonalMatrices V. Bozin and M. MateljevicInterlacing Property of Zeros of Shifted Jacobi Polynomials Aleksandar S. CvetkovicTrigonometric Orthogonal Systems Aleksandar S. Cvetkovic and Marija P. StanicExperimental Mathematics Involving Orthogonal Polynomials Walter GautschiCompatibility of Continued Fraction Convergents with PadéApproximantsJacek Gilewicz and Radoslaw JedynakOrthogonal Decomposition of Fractal Sets LjubiSa M. Kocic, Sonja Gegovska - Zajkova, Elena BabacePositive Trigonometric Sums and Starlike FunctionsStamatis KoumandosPart III Quadrature FormulaeQuadrature Rules for Unbounded Intervals and Their Application toIntegral EquationsG. Monegato, L. ScuderiGauss-Type Quadrature Formulae for Parabolic Splines withEquidistant KnotsGeno Nikolov and Corina SimianApproximation of the Hilbert Transform on the Real Line Using FreudWeightsIncoronata NotarangeloThe Remainder Term of Gauss-Tur¿an Quadratures for AnalyticFunctions Miodrag M. Spalevic and Miroslav S. PranicTowards a General Error Theory of the Trapezoidal Rule JörgWaldvogelPart IV Differential EquationsFinite Difference Method for a Parabolic Problem with ConcentratedCapacity and Time-Dependent Operator Dejan R. Bojovic and BoSko S. JovanovicAdaptive Finite Element Approximation of the Francfort-MarigoModelof Brittle Fracture Siobhan Burke, Christoph Ortner and Endre SüliA NyströmMethod for Solving a Boundary Value Problems on [0, ) Carmelina FrammartinoFinite Difference Approximation of a Hyperbolic Transmission
... mehr
Problem BoSko S. JovanovicHomeomorphisms and Fredholm Theory for Perturbations of NonlinearFredholm Maps of Index Zero and of A-Proper Maps with ApplicationsP. S. MilojevicSingular Support and FLq Continuity of Pseudodifferential Operators Stevan Pilipovic, Nenad Teofanov and Joachim ToftOn a Class of Matrix Differential Equations with Polynomial CoefficientsBoro M. PiperevskiPart V ApplicationsOptimized Algorithm for Petviashvili's Method for Finding Solitons inPhotonic Lattices Raka Jovanovic and Milan TubaExplicit Method for the Numerical Solution of the Fokker-PlanckEquation of Filtered Phase Noise Dejan MilicNumerical Method for Computer Study of Liquid Phase Sintering:Densification Due to Gravity-Induced Skeletal Settling Zoran S. NikolicComputer Algebra and Line Search Predrag Stanimirovic, Marko Miladinovic and Ivan M. JovanovicRoots of AG-bands NebojSa Stevanovic and Petar V. ProticContext Hidden MarkovModel for Named Entity Recognition Branimir T. Todorovic, Svetozar R. Rancic, Edin H. MulalicOn the Interpolating Quadratic Spline Zlatko UdovicicVisualization of Infinitesimal Bending of Curves Ljubica S. Velimirovic, Svetozar R. Rancic, Milan Lj. Zlatanovic
... weniger
Bibliographische Angaben
- 2010, XVII, 480 Seiten, 16 farbige Abbildungen, 31 Schwarz-Weiß-Abbildungen, Maße: 16,4 x 24,4 cm, Gebunden, Englisch
- Herausgegeben: Walter Gautschi, Giuseppe Mastroianni, Themistocles M. Rassias
- Verlag: Springer US
- ISBN-10: 1441965939
- ISBN-13: 9781441965936
Sprache:
Englisch
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