This book presents the developments of the finite volume method applied to fluid flows, starting from the foundations of the method and reaching the latest approaches using unstructured grids. It helps students learn progressively, creating a strong background on CFD. The text is divided into two pa
Fundamentals of Computational Fluid Dynamics: The Finite Volume Method
โ Scribed by Clovis R. Maliska
- Publisher
- Springer Nature
- Year
- 2023
- Tongue
- English
- Leaves
- 436
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Synopsis
This book presents the developments of the finite volume method applied to fluid flows, starting from the foundations of the method and reaching the latest approaches using unstructured grids. It helps students learn progressively, creating a strong background on CFD. The text is divided into two parts. The first one is about the basic concepts of the finite volume method, while the second one presents the formulation of the finite volume method for any kind of domain discretization. In the first part of the text, for the sake of simplicity, the developments are done using the Cartesian coordinate system, without prejudice to the complete understanding. The second part extends this knowledge to curvilinear and unstructured grids. As such, the book contains material for introductory courses on CFD for under and graduate students, as well as for more advanced students and researchers.
๐ SIMILAR VOLUMES
This established, leading textbook, is suitable for courses in CFD. The new edition covers new techniques and methods, as well as considerable expansion of the advanced topics and applications (from one to four chapters).<br /><br /><b></b><br /><br />This book presents the fundamentals of computati
This text aims to provide information for novice CFD users who, whilst developing CFD skills by using software, need a reader that covers the fundamentals of the fluid dynamics behind complex engineering flows and of the numerical solution algorithms on which CFD codes are based.