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Mathematical and computational metho...

Barrera, Domingo.

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Mathematical and computational methods for modelling, approximation and simulation

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Mathematical and computational methods for modelling, approximation and simulation/ edited by Domingo Barrera, Sara Remogna, Driss Sbibih.
其他作者:	Barrera, Domingo.
出版者:	Cham :Springer International Publishing : : 2022.,
面頁冊數:	xiii, 256 p. :ill., digital ;24 cm.
內容註:	Part I Plenary Lectures -- 1 S. De Marchi, Mapped polynomials and discontinuous kernels for Runge and Gibbs phenomena -- 2 P. Pedregal, Steady systems of PDEs. Two examples from applications -- 3 C. Bracco et al., THB-spline approximations for turbine blade design with local B-spline approximations -- Part II Contributed papers -- 4 A. Abbadi and M. J. Ibañez, A progressive construction of univariate spline quasi-interpolants on uniform partitions -- 5 C. Allouch et al., Richardson extrapolation of Nyström method associated with a sextic spline quasi-interpolant -- 6 A. Bellour et al., Superconvergent methods based on cubic splines for solving linear integral equations -- 7 R. Korikache and L. Paquet, The completely discretized problem of the dual mixed formulation for the heat diffusion equation in a polygonal domain by the Crank-Nicolson scheme in time -- 8 R. Akhrif et al., Economic statistical splicing data using smoothing quadratic splines -- 9 A. Mbarki and R. Oubrahim, Some properties of convexity structure and applications in b-Menger spaces -- 10 A. Rahouti et al., A Super-superconvergent Cubic Spline Quasi-interpolant -- 11 M. Illescas-Manzano et al., Calibration adjustment for dealing with nonresponse in the estimation of poverty measures -- 12 D. Barrera et al., Numerical methods based on spline quasi-interpolating operators for Hammerstein integral equations.
Contained By:	Springer Nature eBook
標題:	Spline theory. -
電子資源:	https://doi.org/10.1007/978-3-030-94339-4
ISBN:	9783030943394

Mathematical and computational methods for modelling, approximation and simulation
Mathematical and computational methods for modelling, approximation and simulation[electronic resource] /edited by Domingo Barrera, Sara Remogna, Driss Sbibih. - Cham :Springer International Publishing :2022. - xiii, 256 p. :ill., digital ;24 cm. - SEMA SIMAI Springer series,v. 292199-305X ;. - SEMA SIMAI Springer series ;v. 29..

Part I Plenary Lectures -- 1 S. De Marchi, Mapped polynomials and discontinuous kernels for Runge and Gibbs phenomena -- 2 P. Pedregal, Steady systems of PDEs. Two examples from applications -- 3 C. Bracco et al., THB-spline approximations for turbine blade design with local B-spline approximations -- Part II Contributed papers -- 4 A. Abbadi and M. J. Ibañez, A progressive construction of univariate spline quasi-interpolants on uniform partitions -- 5 C. Allouch et al., Richardson extrapolation of Nyström method associated with a sextic spline quasi-interpolant -- 6 A. Bellour et al., Superconvergent methods based on cubic splines for solving linear integral equations -- 7 R. Korikache and L. Paquet, The completely discretized problem of the dual mixed formulation for the heat diffusion equation in a polygonal domain by the Crank-Nicolson scheme in time -- 8 R. Akhrif et al., Economic statistical splicing data using smoothing quadratic splines -- 9 A. Mbarki and R. Oubrahim, Some properties of convexity structure and applications in b-Menger spaces -- 10 A. Rahouti et al., A Super-superconvergent Cubic Spline Quasi-interpolant -- 11 M. Illescas-Manzano et al., Calibration adjustment for dealing with nonresponse in the estimation of poverty measures -- 12 D. Barrera et al., Numerical methods based on spline quasi-interpolating operators for Hammerstein integral equations.

This book contains plenary lectures given at the International Conference on Mathematical and Computational Modeling, Approximation and Simulation, dealing with three very different problems: reduction of Runge and Gibbs phenomena, difficulties arising when studying models that depend on the highly nonlinear behaviour of a system of PDEs, and data fitting with truncated hierarchical B-splines for the adaptive reconstruction of industrial models. The book includes nine contributions, mostly related to quasi-interpolation. This is a topic that continues to register a high level of interest, both for those working in the field of approximation theory and for those interested in its use in a practical context. Two chapters address the construction of quasi-interpolants, and three others focus on the use of quasi-interpolation in solving integral equations. The remaining four concern a problem related to the heat diffusion equation, new results on the notion of convexity in probabilistic metric spaces (which are applied to the study of the existence and uniqueness of the solution of a Volterra equation), the use of smoothing splines to address an economic problem and, finally, the analysis of poverty measures, which is a topic of increased interest to society. The book is addressed to researchers interested in Applied Mathematics, with particular reference to the aforementioned topics.

ISBN: 9783030943394

Standard No.: 10.1007/978-3-030-94339-4doiSubjects--Topical Terms:

622233
Spline theory.

LC Class. No.: QA224 / .M37 2022

Dewey Class. No.: 511.4223

Mathematical and computational methods for modelling, approximation and simulation
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505 0 $a Part I Plenary Lectures -- 1 S. De Marchi, Mapped polynomials and discontinuous kernels for Runge and Gibbs phenomena -- 2 P. Pedregal, Steady systems of PDEs. Two examples from applications -- 3 C. Bracco et al., THB-spline approximations for turbine blade design with local B-spline approximations -- Part II Contributed papers -- 4 A. Abbadi and M. J. Ibañez, A progressive construction of univariate spline quasi-interpolants on uniform partitions -- 5 C. Allouch et al., Richardson extrapolation of Nyström method associated with a sextic spline quasi-interpolant -- 6 A. Bellour et al., Superconvergent methods based on cubic splines for solving linear integral equations -- 7 R. Korikache and L. Paquet, The completely discretized problem of the dual mixed formulation for the heat diffusion equation in a polygonal domain by the Crank-Nicolson scheme in time -- 8 R. Akhrif et al., Economic statistical splicing data using smoothing quadratic splines -- 9 A. Mbarki and R. Oubrahim, Some properties of convexity structure and applications in b-Menger spaces -- 10 A. Rahouti et al., A Super-superconvergent Cubic Spline Quasi-interpolant -- 11 M. Illescas-Manzano et al., Calibration adjustment for dealing with nonresponse in the estimation of poverty measures -- 12 D. Barrera et al., Numerical methods based on spline quasi-interpolating operators for Hammerstein integral equations.
520 $a This book contains plenary lectures given at the International Conference on Mathematical and Computational Modeling, Approximation and Simulation, dealing with three very different problems: reduction of Runge and Gibbs phenomena, difficulties arising when studying models that depend on the highly nonlinear behaviour of a system of PDEs, and data fitting with truncated hierarchical B-splines for the adaptive reconstruction of industrial models. The book includes nine contributions, mostly related to quasi-interpolation. This is a topic that continues to register a high level of interest, both for those working in the field of approximation theory and for those interested in its use in a practical context. Two chapters address the construction of quasi-interpolants, and three others focus on the use of quasi-interpolation in solving integral equations. The remaining four concern a problem related to the heat diffusion equation, new results on the notion of convexity in probabilistic metric spaces (which are applied to the study of the existence and uniqueness of the solution of a Volterra equation), the use of smoothing splines to address an economic problem and, finally, the analysis of poverty measures, which is a topic of increased interest to society. The book is addressed to researchers interested in Applied Mathematics, with particular reference to the aforementioned topics.
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