Prague, Czech Republic, September 24-26, 2012 PLENARY
SPEAKERS
CONFERENCE PROGRAM
HISTORY OF THIS CONFERENCE
http://www.wseas.us/reports/2009/prague/index.html
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News. Index to Scientific and Technical Proceedings,
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*2f ****A
second elegant CD-ROM with more than 85 textbooks -
monographies (Every book is a textbook for postgraduates
written by an expert, internationally pioneers on his field)
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Rich Social and Cultural Part (banquet,
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TOPICS
FINITE DIFFERENCES:
Iterative methods
Error Analysis
Stability
Nonlinear problems
Parallel numerical algorithms
Grid equations and grid computing
Cellular automata
Multidimensional Systems
Multidimensional Systems' Factorization
Multidimensional Systems' Stability
Adaptive Methods in Finite Differences
Inverse problems with Finite Differences
Dynamic problems with Finite Differences
Function fitting
Adaptive Methods
Acceleration Techniques
Stiff Problems
Ill-Posed Problems
Neural Networks applications in Finite Differences
Genetic Algorithms' applications in Finite Differences
Other Computational Intelligence Techniques in Finite
Differences
FINITE ELEMENTS:
Error Analysis
Stability
Nonlinear problems
Parallel numerical algorithms
Grid equations and grid computing
combined finite difference ~ finite element methods ~
Computational techniques in FEM
Inverse problems with FEM
Dynamic problems with FEM
Adaptive methods and adaptive techniques for FEM
Function fitting in FEM
Wavelets and orthogonal series for FEM
Software packages and graphic tools (for FEM)
Discretization Techniques
Neural Networks applications in Finite Elements
Genetic Algorithms' applications in Finite Elements
Other Computational Intelligence Techniques in FEM
FINITE VOLUMES:
Iterative methods,
Godunov finite volume discretizations
Monotone schemes, E-flux schemes
Stability, convergence and error estimates
Discrete maximum principles and stability
Convergence, Error estimates, A posteriori error
estimate
A priori error estimate, Higher order accurate FV
schemes and generalizations
TVD schemes, MUSCL schemes, ENO/WENO schemes,
Reconstruction via primitive function
WENO reconstruction, Higher order accurate FV schemes in
multi-dimensions
Positive coefficient schemes on structured meshes
FV schemes on unstructured meshes utilizing linear
reconstruction
Linear reconstruction operators on simplicial control
volumes
Linear reconstruction operators on general control
volumes shapes
General p-exact reconstruction operators on unstructured
meshes
Positive coefficient schemes on unstructured meshes
Further Advanced Topics, Higher order time integration
schemes
Explicit SSP Runge-Kutta methods
Optimal second and third order nonlinear SSP Runge-Kutta
methods
Conservation laws including diffusion terms
Choices of the numerical diffusion flux DJK
Extension to systems of nonlinear conservation laws
Numerical flux functions for systems of conservation
BOUNDARY ELEMENTS:
Integral equations
Mesh Reduction methods
Grid equations and grid computing
Dual reciprocity method for BEM
Modified Trefftz method
Fundamental solution method
Computational techniques in BEM
Inverse problems with BEM
Dynamic problems with BEM
Aaptive methods and adaptive techniques for BEM
Function fitting in BEM
Wavelets and orthogonal series for BEM
Software packages and graphic tools (for BEM)
Neural Networks applications in BEM
Genetic Algorithms' applications in BEM
Other Computational Intelligence Techniques in FEM
APPLICATIONS IN:
Fluid Mechanics
Composite materials
Thermodynamics, Statistical Physics
Heat and Mass Transfer
Electromagnetics
Acoustics
Wave Propagation and Scattering,
Quantum Mechanics
Solid State Physics and Material Science
Elasticity Theory and Structural Engineering
Damage mechanics and fracture
Environmental Engineering (Pollution)
Earth Sciences, Geology, Geoengineering
Mathematical Biology
Oceanology
Others