Overview

The book covers intimately all the topics necessary for the development of a robust magnetohydrodynamic (MHD) code within the framework of the cell-centered finite volume method (FVM) and its applications in space weather study. First, it presents a brief review of existing MHD models in studying solar corona and the heliosphere. Then it introduces the cell-centered FVM in three-dimensional computational domain. Finally, the book presents some applications of FVM to the MHD codes on spherical coordinates in various research fields of space weather, focusing on the development of the 3D Solar-InterPlanetary space-time Conservation Element and Solution Element (SIP-CESE) MHD model and its applications to space weather studies in various aspects. The book is written for senior undergraduates, graduate students, lecturers, engineers and researchers in solar-terrestrial physics, space weather theory, modeling, and prediction, computational fluid dynamics, and MHD simulations. It helps readers to fully understand and implement a robust and versatile MHD code based on the cell-centered FVM. 

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9789811390838

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Xueshang Feng received his Ph.D. degree from Lanzhou University, People’s Republic of China. Then, he worked as a postdoctoral researcher at Beijing University of Aeronautics and Astronautics. He is currently a Professor and the Deputy-Director of the State Key Laboratory of Space Weather, National Space Science Center, Chinese Academy of Sciences. For more than two decades, he has worked extensively on developing numerical methods of space weather modeling and prediction. In 2007, he developed the three-dimensional Solar-Interplanetary space-time Conservation Element and Solution Element (SIP-CESE) MHD model that was validated by employing to simulate the steady-state solar wind, the extrapolation of coronal magnetic field with nonlinear force-free model, and the evolution of coronal mass ejections in the heliosphere. In 2010, he proposed the six-component grid system that consists of six identical component meshes to cover a spherical surface with partial overlap on their boundariesand can avoid mesh convergence and singularities at the pole regions in the common spherical coordinates. He has published more than 300 research papers. He received a Second Class Prize of the National Natural Science Award of China in 2002.

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