Titlebook: Recent Advances in Differential Equations and Applications; Juan Luis García Guirao,José Alberto Murillo Herná Book 2019 Springer Nature S

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玩忽職守

Application of a Local Discontinuous Galerkin Method to the 1D Compressible Reynolds Equation,scheme is based on the local discontinuous Galerkin method proposed by Cockburn and Shu (SIAM J Numer Anal 35:2440–2463, 1998), which shows good properties in the presence of internal layers appearing in convection-diffusion problems. Several test examples illustrate the good performance of the method.

Cytology

Applications of Observability Inequalities,tive measure in .?×?(0, .), while in the second, the observation is from a subset of positive surface measure on .?×?(0, .). We will provide some applications for the above-mentioned observability inequalities, the bang-bang property for the minimal time control problems and the bang-bang property f

臆斷

Canary

Formulation and Analysis of a Class of Direct Implicit Integration Methods for Special Second-Orderd-order initial-value problems has been carried out (Comput. Phys. Comm. . (2010) 1833–1841), showing that the adequate combination of the involved formulas led to an increase in the order of the method. In this paper we consider different formulations of the implicit direct integration methods in p

Thyroid-Gland

Application of a Local Discontinuous Galerkin Method to the 1D Compressible Reynolds Equation,slip flow terms. This equation models the hydrodynamic features of read/write processes in magnetic storage devices such as hard disks. The numerical scheme is based on the local discontinuous Galerkin method proposed by Cockburn and Shu (SIAM J Numer Anal 35:2440–2463, 1998), which shows good prope

Aggressive

Capture

observatory

Conservation Laws and Potential Symmetries for a Generalized Gardner Equation,conservation laws. The generalized Gardner equation appears in many areas of physics and it is widely used to model a great variety of wave phenomena in plasma and solid state. By using the direct method of the multipliers, we have obtained an exhaustive classification of all low-order conservation

abracadabra

On a Nonlocal Boussinesq System for Internal Wave Propagation,ption and under a Boussinesq regime for both fluids. The main goal is to investigate aspects of well-posedness of the Cauchy problem for the deviation of the interface and the velocity, as well as the existence of solitary wave solutions and some of their properties.