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2011, ISBN 9780521190695, Volume 9780521190695, xiv, 390
"Beginning with the development of finite difference equations, and leading to the complete FDTD algorithm, this is a coherent introduction to the FDTD method... 
Electromagnetism | Computer simulation | Time-domain analysis | Finite differences
Book
2010, 2nd ed., ISBN 9780521769693, 1034
"In this second edition of Computational Fluid Dynamics, the author presents up-to-date treatments of all computational methods of fluid dynamics, while... 
Fluid dynamics | Data processing | Mechanical engineering & materials | Fluid mechanics
Book
Journal of Computational Physics, ISSN 0021-9991, 2011, Volume 230, Issue 21, pp. 7830 - 7839
► We develop a fast alternating-direction method for fractional diffusion equations. ► This method reduces computational complexity from O( N 3) to O( N log... 
Fractional diffusion equation | Alternating-direction method | Toeplitz matrix | Anomalous diffusion | Circulant matrix | Fast Fourier transform | Accuracy | Computation | Gaussian elimination | Mathematical analysis | Differential equations | Mathematical models | Diffusion | Finite difference method
Journal Article
1995, 1st ed., Engineering non-destructive evaluation series, ISBN 9780412468308, Volume 1., xv, 511
Book
Journal of Computational Physics, ISSN 0021-9991, 2010, Volume 229, Issue 21, pp. 8095 - 8104
Fractional diffusion equations model phenomena exhibiting anomalous diffusion that can not be modeled accurately by the second-order diffusion equations.... 
Fractional diffusion equations | Circulant and Toeplitz matrices | Fast finite difference methods | Anomalous diffusion | Fast Fourier transform
Journal Article
Computer Physics Communications, ISSN 0010-4655, 04/2018, Volume 225, pp. 166 - 173
Journal Article
2002, ISBN 9780521594165, xxiii, 1012
Increasingly, computational fluid dynamics (CFD) techniques are being used to study and solve complex fluid flow and heat transfer problems. This comprehensive... 
Fluid dynamics | Data processing
Book
Journal of Computational Physics, ISSN 0021-9991, 05/2016, Volume 313, Issue C, pp. 310 - 327
Energy-stable difference methods for hyperbolic initial–boundary value problems are constructed using a Galerkin framework. The underlying basis functions are... 
Difference methods | Initial–boundary value problems | Galerkin methods | Initial-boundary value problems | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | PARTS | SUMMATION | FINITE-ELEMENT METHODS | PHYSICS, MATHEMATICAL | SCHEMES | Approximation | Discretization | Computation | Mathematical analysis | Spectra | Derivatives | Boundaries
Journal Article