Computational Methods in Plasma Physics

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A01=Stephen Jardin
advanced fluid dynamics
Amplification Factor
Author_Stephen Jardin
axisymmetric geometry
Category=PBKS
Category=PHDF
Category=PHFP
Category=UB
Category=UKC
Category=UYF
Chebyshev Polynomials
difference
eq_bestseller
eq_computing
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
eq_non-fiction
eq_science
equation
Fast Wave
field
finite
Finite Difference
Finite Difference Approximation
Finite Difference Equation
finite difference method
Finite Difference Methods
finite element method
Flux Coordinates
grad
Grad Shafranov Equation
hyperbolic equations
Ideal MHD
Ideal MHD Equation
Krylov Subspace
magnetic
Magnetic Axis
magnetic fusion
magnetized plasma
magnetohydrodynamic (MHD)
magnetohydrodynamics simulation
MHD Equation
neumann
numerical PDE solutions
parabolic equations
plasma confinement modeling
plasma equilibrium
plasma physics
Poloidal Angle
Poloidal Flux
Poloidal Magnetic Flux
scientific computing techniques
shafranov
Sin ?k
Sin Θk
spectral method
stability
stability analysis
stable plasma simulation algorithms
tokamak
tokamak reactor analysis
Toroidal Angle
Toroidal Flux
Toroidal Magnetic Flux
Trial Functions
Truncation Error
Upwind Method
von
Von Neumann Stability Analysis

Product details

  • ISBN 9781439810217
  • Weight: 657g
  • Dimensions: 156 x 234mm
  • Publication Date: 02 Jun 2010
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Hardback
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Assuming no prior knowledge of plasma physics or numerical methods, Computational Methods in Plasma Physics covers the computational mathematics and techniques needed to simulate magnetically confined plasmas in modern magnetic fusion experiments and future magnetic fusion reactors. Largely self-contained, the text presents the basic concepts necessary for the numerical solution of partial differential equations.

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—a very successful configuration for confining a high-temperature plasma. Many of the basic numerical techniques presented are also appropriate for equations encountered in a higher-dimensional phase space.

One of the most challenging research areas in modern science is to develop suitable algorithms that lead to stable and accurate solutions that can span relevant time and space scales. This book provides an excellent working knowledge of the algorithms used by the plasma physics community, helping readers on their way to more advanced study.

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.

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