Ebook: The Courant–Friedrichs–Lewy (CFL) Condition: 80 Years After Its Discovery
- Tags: Computational Mathematics and Numerical Analysis, Partial Differential Equations, Theory of Computation, Numerical and Computational Physics, Appl.Mathematics/Computational Methods of Engineering, Applications of Mathematics
- Year: 2013
- Publisher: Birkhäuser Basel
- Edition: 1
- Language: English
- pdf
This volume comprises a carefully selected collection of articles emerging from and pertinent to the 2010 CFL-80 conference in Rio de Janeiro, celebrating the 80th anniversary of the Courant-Friedrichs-Lewy (CFL) condition. A major result in the field of numerical analysis, the CFL condition has influenced the research of many important mathematicians over the past eight decades, and this work is meant to take stock of its most important and current applications.
The Courant–Friedrichs–Lewy (CFL) Condition: 80 Years After its Discovery will be of interest to practicing mathematicians, engineers, physicists, and graduate students who work with numerical methods.
This volume comprises a carefully selected collection of articles emerging from and pertinent to the 2010 CFL-80 conference in Rio de Janeiro, celebrating the 80th anniversary of the Courant–Friedrichs–Lewy (CFL) condition. A major result in the field of numerical analysis, the CFL condition has influenced the research of many important mathematicians over the past eight decades, and this work is meant to take stock of its most important and current applications.
The Courant–Friedrichs–Lewy (CFL) Condition: 80 Years After its Discovery will be of interest to practicing mathematicians, engineers, physicists, and graduate students who work with numerical methods.
Contributors:
U. Ascher
B. Cockburn
E. Deriaz
M.O. Domingues
S.M. Gomes
R. Hersh
R. Jeltsch
D. Kolomenskiy
H. Kumar
L.C. Lax
P. Lax
P. LeFloch
A. Marica
O. Roussel
K. Schneider
J. Tiexeira Cal Neto
C. Tomei
K. van den Doel
E. Zuazua
This volume comprises a carefully selected collection of articles emerging from and pertinent to the 2010 CFL-80 conference in Rio de Janeiro, celebrating the 80th anniversary of the Courant–Friedrichs–Lewy (CFL) condition. A major result in the field of numerical analysis, the CFL condition has influenced the research of many important mathematicians over the past eight decades, and this work is meant to take stock of its most important and current applications.
The Courant–Friedrichs–Lewy (CFL) Condition: 80 Years After its Discovery will be of interest to practicing mathematicians, engineers, physicists, and graduate students who work with numerical methods.
Contributors:
U. Ascher
B. Cockburn
E. Deriaz
M.O. Domingues
S.M. Gomes
R. Hersh
R. Jeltsch
D. Kolomenskiy
H. Kumar
L.C. Lax
P. Lax
P. LeFloch
A. Marica
O. Roussel
K. Schneider
J. Tiexeira Cal Neto
C. Tomei
K. van den Doel
E. Zuazua
Content:
Front Matter....Pages I-XII
Stability of Difference Schemes....Pages 1-7
Mathematical Intuition: Poincar?, P?lya, Dewey....Pages 9-30
Three-Dimensional Plasma Arc Simulation Using Resistive MHD....Pages 31-43
Space-Time Hybridizable Discontinuous Galerkin Method for the Advection–Diffusion Equation on Moving and Deforming Meshes....Pages 45-63
A Numerical Algorithm for Ambrosetti–Prodi Type Operators....Pages 65-74
On the Quadratic Finite Element Approximation of 1D Waves: Propagation, Observation, Control, and Numerical Implementation....Pages 75-99
Space-Time Adaptive Multiresolution Techniques for Compressible Euler Equations....Pages 101-117
A Framework for Late-Time/Stiff Relaxation Asymptotics....Pages 119-137
Is the CFL Condition Sufficient? Some Remarks....Pages 139-146
Fast Chaotic Artificial Time Integration....Pages 147-155
Back Matter....Pages 157-237
This volume comprises a carefully selected collection of articles emerging from and pertinent to the 2010 CFL-80 conference in Rio de Janeiro, celebrating the 80th anniversary of the Courant–Friedrichs–Lewy (CFL) condition. A major result in the field of numerical analysis, the CFL condition has influenced the research of many important mathematicians over the past eight decades, and this work is meant to take stock of its most important and current applications.
The Courant–Friedrichs–Lewy (CFL) Condition: 80 Years After its Discovery will be of interest to practicing mathematicians, engineers, physicists, and graduate students who work with numerical methods.
Contributors:
U. Ascher
B. Cockburn
E. Deriaz
M.O. Domingues
S.M. Gomes
R. Hersh
R. Jeltsch
D. Kolomenskiy
H. Kumar
L.C. Lax
P. Lax
P. LeFloch
A. Marica
O. Roussel
K. Schneider
J. Tiexeira Cal Neto
C. Tomei
K. van den Doel
E. Zuazua
Content:
Front Matter....Pages I-XII
Stability of Difference Schemes....Pages 1-7
Mathematical Intuition: Poincar?, P?lya, Dewey....Pages 9-30
Three-Dimensional Plasma Arc Simulation Using Resistive MHD....Pages 31-43
Space-Time Hybridizable Discontinuous Galerkin Method for the Advection–Diffusion Equation on Moving and Deforming Meshes....Pages 45-63
A Numerical Algorithm for Ambrosetti–Prodi Type Operators....Pages 65-74
On the Quadratic Finite Element Approximation of 1D Waves: Propagation, Observation, Control, and Numerical Implementation....Pages 75-99
Space-Time Adaptive Multiresolution Techniques for Compressible Euler Equations....Pages 101-117
A Framework for Late-Time/Stiff Relaxation Asymptotics....Pages 119-137
Is the CFL Condition Sufficient? Some Remarks....Pages 139-146
Fast Chaotic Artificial Time Integration....Pages 147-155
Back Matter....Pages 157-237
....