This book highlights a comprehensive description of the numerical methods in rarefied gas dynamics, which has strong applications ranging from space vehicle re-entry, micro-electromechanical systems, to shale gas extraction.
The book consists of five major parts:
- The fast spectral method to solve the Boltzmann collision operator for dilute monatomic gas and the Enskog collision operator for dense granular gas;
- The general synthetic iterative scheme to solve the kinetic equations with the properties of fast convergence and asymptotic preserving;
- The kinetic modeling of monatomic and molecular gases, and the extraction of critical gas parameters from the experiment of Rayleigh-Brillouin scattering;
- The assessment of the fluid-dynamics equations derived from the Boltzmann equation and typical kinetic gas-surface boundary conditions;
- The applications of the fast spectral method and general synthetic iterative scheme to reveal the dynamics in some canonical rarefied gas flows.
The book is suitable for postgraduates and researchers interested in rarefied gas dynamics and provides many numerical codes for them to begin with.
Table des matières
Introduction.- Gas Kinetic Theory.- Fluid-Dynamic Equation.- Fast Spectral Method for Monatomic Gas Flow.- Fast Spectral Method for Linear Gas Flow.- Kinetic Modeling of Monatomic Gas Flow.- Kinetic Modeling of Molecular Gas Flow.- General Synthetic Iterative Scheme.- Acoustics in Rarefied Gas.- Slip and Jump Coefficients.- Accuracy of Kinetic Boundary Condition.- Porous Media Flow.- Gas Mixture.- Dense Gas Flow.- Gas Fluctuation and Light Scattering.
A propos de l’auteur
Dr. Lei Wu received his Ph.D. in Fluid Mechanics from the University of Strathclyde (UK) in 2013. He became a lecturer and a senior lecturer at Strathclyde in 2015 and 2018, respectively, before joining the Southern University of Science and Technology (China) in 2019. His research interest is in rarefied gas dynamics, in particular to construct efficient and accurate numerical schemes to solve the Boltzmann equation, as well as building kinetic models for polyatomic gases, with applications in high-altitude aerothermodynamics of space vehicles, MEMS, shale gas transportation, and multiscale heat transfer in crystals.
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