Stephen Jardin

Computational Methods in Plasma Physics (eBook, PDF)

• Format: PDF

Produktbeschreibung

Largely self-contained, this text covers the computational mathematics and techniques needed to simulate magnetically confined plasmas in modern magnetic fusion experiments and future magnetic fusion reactors. Along with discussing numerical stability and accuracy, the author explores many of the algorithms used today in enough depth so that readers can analyze their stability, efficiency, and scaling properties. He focuses on mathematical models where the plasma is treated as a conducting fluid, since this is the most mature plasma model and most applicable to experiments. The book also emphasizes toroidal confinement geometries, particularly the tokamak.

---

Dieser Download kann aus rechtlichen Gründen nur mit Rechnungsadresse in A, B, BG, CY, CZ, D, DK, EW, E, FIN, F, GR, HR, H, IRL, I, LT, L, LR, M, NL, PL, P, R, S, SLO, SK ausgeliefert werden.

Produktdetails

• Verlag: Taylor & Francis
• Seitenzahl: 372
• Erscheinungstermin: 2. Juni 2010
• Englisch
• ISBN-13: 9781439810958
• Artikelnr.: 57532722

Autorenporträt

Stephen Jardin is a Principal Research Physicist at the Princeton Plasma Physics Laboratory, where he is head of the Theoretical Magnetohydrodynamics Division and co-head of the Computational Plasma Physics Group. He is also a professor in the Department of Astrophysical Sciences at Princeton University and Director and Principal Investigator of the SciDAC Center for Extended Magnetohydrodynamic Modeling. Dr. Jardin is the primary developer of several widely used fusion plasma simulation codes and is currently a U.S. member of the International Tokamak Physics Activity that advises the physics staff of ITER, the world's largest fusion experiment.

Inhaltsangabe

Introduction to Magnetohydrodynamic Equations. Introduction to Finite
Difference Equations. Finite Difference Methods for Elliptic Equations.
Plasma Equilibrium. Magnetic Flux Coordinates in a Torus. Diffusion and
Transport in Axisymmetric Geometry. Numerical Methods for Parabolic
Equations. Methods of Ideal MHD Stability Analysis. Numerical Methods for
Hyperbolic Equations. Spectral Methods for Initial Value Problems. The
Finite Element Method. Bibliography. Index.