Buch, Englisch, 381 Seiten, Format (B × H): 157 mm x 235 mm, Gewicht: 706 g
Buch, Englisch, 381 Seiten, Format (B × H): 157 mm x 235 mm, Gewicht: 706 g
ISBN: 978-1-032-05997-6
Verlag: CRC Press
Partial differential equations (PDEs) describe technological phenomena and processes used for the analysis, design, and modeling of technical products. Solutions of spatial and transient PDEs are realized by using the PDE Toolbox included in the MATLAB® software. MATLAB® is introduced here as an essential foundation for PDE, and the Modeler of the PDE Toolbox, with appropriate explanatory solutions, is applied to engineering problems in mechanics, heat/mass transfer, tribology, materials science, physics, and biotechnology. The appendixes contain collections of commands and functions used to solve actual engineering problems.
FEATURES
- Includes the PDE Modeler interface with example solutions of two- and three-dimensional PDEs
- Presents methodologies for all types of PDEs as representative of any engineering problem
- Describes the ordinate differential equation (ODE) solver for initial value and boundary value problems (IVP and BVP) through practical examples from mechanics and the thermodynamic properties of materials
- Covers the basics of MATLAB® to solve both ODEs and PDEs
- Reviews spatially the one-dimensional PDE solver with actual engineering examples
PDE Toolbox Primer for Engineering Applications with MATLAB® Basics is aimed at scientists, students, professionals, practitioners, self-taught readers, and researchers who need concise and clear information to study and apply MATLAB® software and the PDE Toolbox in engineering.
Zielgruppe
Academic and Professional Practice & Development
Autoren/Hrsg.
Weitere Infos & Material
1. Introduction 2. Basics of the Software 3. Program Managing: Editor and Live Editor 4. Basics of Graphics 5. ODE Solvers for Initial and Boundary Value Problems 6. Partial Differential Equations and Programmatic Tool of the PDE Toolbox 7. Solving Two-Dimensional Partial Differential Equations with PDE Modeler 8. Solving One-Dimensional Partial Differential Equations 9. Coupled 2D PDE Solutions and 3D PDE Solutions 10. Toward Solving ODE and PDE Problems in the Life Sciences