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Effective Computational Methods For Wave Propagation Book

Effective Computational Methods For Wave Propagation
Effective Computational Methods For Wave Propagation, Due to the increase in computational power and new discoveries in propagation phenomena for linear and nonlinear waves, the area of computational wave propagation has become more significant in recent years. Exploring the latest developments in the field,, Effective Computational Methods For Wave Propagation has a rating of 4.5 stars
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Effective Computational Methods For Wave Propagation, Due to the increase in computational power and new discoveries in propagation phenomena for linear and nonlinear waves, the area of computational wave propagation has become more significant in recent years. Exploring the latest developments in the field,, Effective Computational Methods For Wave Propagation
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  • Effective Computational Methods For Wave Propagation
  • Written by author Nikolaos A. Kampanis
  • Published by Taylor & Francis, Inc., February 2008
  • Due to the increase in computational power and new discoveries in propagation phenomena for linear and nonlinear waves, the area of computational wave propagation has become more significant in recent years. Exploring the latest developments in the field,
  • Due to the increase in computational power and new discoveries in propagation phenomena for linear and nonlinear waves, the area of computational wave propagation has become more significant in recent years. Exploring the latest developments in the field,
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Authors

PREFACE
Nonlinear Dispersive Waves
Numerical Simulations of Singular Solutions of Nonlinear Schrödinger Equations
Xiao-Ping Wang
Numerical Solution of the Nonlinear Helmholtz Equation
G. Fibich and S. Tsynkov
Theory and Numerical Analysis of Boussinesq Systems: A Review
V.A. Dougalis and D.E. Mitsotakis
The Helmholtz Equation and its Paraxial Approximations in Underwater Acoustics
Finite Element Discretization of the Helmholtz Equation in an Underwater Acoustic Waveguide
D.A. Mitsoudis, N.A. Kampanis, and V.A. Dougalis
Parabolic Equation Techniques in Underwater Acoustics
D.J. Thomson and G.H. Brooke
Numerical Solution of the Parabolic Equation in Range-Dependent Waveguides
V.A. Dougalis, N.A. Kampanis, F. Sturm, and G.E. Zouraris
Exact Boundary Conditions for Acoustic PE Modeling over an N2-Linear Half-Space
T.W. Dawson, G.H. Brooke, and D.J. Thomson
Numerical Methods for Elastic Wave Propagation
Introduction and Orientation
P. Joly
The Mathematical Model for Elastic Wave Propagation
P. Joly
Finite Element Methods with Continuous Displacement
P. Joly
Finite Element Methods with Discontinuous Displacement
P. Joly and C. Tsogka
Fictitious Domains Methods for Wave Diffraction
P. Joly and C. Tsogka
Space—Time Mesh Refinement Methods
G. Derveaux, P. Joly, and J. Rodríguez
Numerical Methods for Treating Unbounded Media
P. Joly and C. Tsogka
Waves in Compressible Flows
High-Order Accurate Space Discretization Methods for Computational Fluid Dynamics
J.A. Ekaterinaris
Governing Equations
J.A. Ekaterinaris
High-Order Finite-Difference Schemes
J.A. Ekaterinaris
ENO and WENO Schemes
J.A. Ekaterinaris
The Discontinuous Galerkin (DG) Method
J.A. Ekaterinaris
INDEX


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Effective Computational Methods For Wave Propagation, Due to the increase in computational power and new discoveries in propagation phenomena for linear and nonlinear waves, the area of computational wave propagation has become more significant in recent years. Exploring the latest developments in the field,, Effective Computational Methods For Wave Propagation

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