Advances in Differential Equations and Applications

Author:   Fernando Casas ,  Vicente Martínez
Publisher:   Springer International Publishing AG
Edition:   Softcover reprint of the original 1st ed. 2014
Volume:   4
ISBN:  

9783319359953


Pages:   287
Publication Date:   10 September 2016
Format:   Paperback
Availability:   In Print   Availability explained
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Advances in Differential Equations and Applications


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Author:   Fernando Casas ,  Vicente Martínez
Publisher:   Springer International Publishing AG
Imprint:   Springer International Publishing AG
Edition:   Softcover reprint of the original 1st ed. 2014
Volume:   4
Dimensions:   Width: 15.50cm , Height: 1.60cm , Length: 23.50cm
Weight:   4.569kg
ISBN:  

9783319359953


ISBN 10:   3319359959
Pages:   287
Publication Date:   10 September 2016
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Paperback
Publisher's Status:   Active
Availability:   In Print   Availability explained
This item will be ordered in for you from one of our suppliers. Upon receipt, we will promptly dispatch it out to you. For in store availability, please contact us.

Table of Contents

1 A. Balaguer-Beser, M.T. Capilla, B. Nácher-Rodríguez, F.J. Vallés-Morán and I. Andrés-Doménech. A high-order well-balanced central scheme for the shallow water equations in channels with irregular geometry.- 2 J. Cerdán, J. Marín and J. Mas. A block compression algorithm for computing preconditioners.- 3 C. Gorria, M. Lezaun, D. Pardo, E. Sáinz de la Maza, D. Bilbao, I. Gutiérrez and M. Lueches. Optimising the welding process in the manufacture of offshore mooring chains.- 4 G. Pagnini. Fire spotting effects in wildland fire propagation.- 5 L. Ferragut, M. Isabel Asensio, J. Manuel Cascón and Diego Prieto. A simplified wildland fire model applied to a real case.- 6 P. González de Alaiza Martínez and M.E. Vázquez-Cendón. Operator-splitting on hyperbolic balance laws.- 7 V.J. Bolós and R. Benítez. The wavelet scalogram in the study of time series.- 8 J. Casado-Díaz, J. Couce-Calvo, F. Maestre and J.D. Martín-Gómez. A corrector result for the wave equation with high oscillating periodic coefficients.- 9 A. Barreras and J.M. Peña. On tridiagonal sign regular matrices and generalizations.- 10 J.M. Arrieta, R. Pardo and A. Rodríguez-Bernal. A degenerate parabolic logistic equation.- 11 A. Jiménez-Casas and A. Rodríguez-Bernal. A model of traffic flow in a network.- 12 F. Aràndiga and J.J. Noguera. Signal denoising with Harten's multiresolution using interpolation and least squares fitting.- 13 F. Aràndiga and D.F. Yáñez. On multiresolution transforms based on weighted-least squares.- 14 A. Rodríguez-Bernal and S. Sastre Gómez. Nonlinear nonlocal reaction-diffusion equations.- 15 B. Campos and P. Vinel. Building nonsingular Morse-Smale flows on 3-dimensional lens spaces.- 16 M.T. González Montesinos and F. Ortegón Gallego. Weak solutions to a nonuniformly elliptic EDPs system in the harmonic regime.- 17 L.J. Álvarez-Vázquez, A. Martínez, C. Rodríguez, M.E. Vázquez-Méndez and M.A. Vilar. Optimal control of sedimentation in rivers and canals.- 18 M. Isabel García-Planas and S. Tarragona. Control problems on time-invariant singular linear systems.- 19 C. Quesada and A. Rodríguez-Bernal. Perturbation of analytic semigroups in uniform spaces in R^N.- 20 V. Carmona, F. Fernández-Sánchez and E. García-Medina. Existence of homoclinic and heteroclinic connections in continuous piecewise linear systems.- 21 J.M. Arrieta, M. Villanueva-Pesqueira. Fast and slow boundary oscillations in a thin domain.- 22 M. Canadell and A. Haro. Parameterization method for computing quasi-periodic reducible normally hyperbolic invariant tori.- 23 I. Cordero-Carrión and P. Cerdá-Durán. Partially implicit Runge-Kutta methods for wave-like equations.- 24 C.M. Campos. Higher order variational integrators: a polynomial approach.- 25 J.A. López Ortí, F.J. Marco Castillo and M.J. Martínez Usó. Study of errors in the integration of the two-body problem using generalized Sundman's anomalies.- 26 A. Arnal, C. Chiralt and F. Casas. Analytic approximations for linear differential equations with periodic or quasi-periodic coefficients.

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