Eli Turkel
Professor, Department of Applied Mathematics
Tel Aviv University
Numerical Methods the Time Dependent Maxwell Equations
CEM
and Acoustics
Brief Research Summary
We have focused primarily on developing high order numerical algorithms for
the time dependent Maxwell and acoustic equations.
We also investigate absorbing boundary conditions for these equations.
Selected Publications
E. Kashdan and E. Turkel
Time Dependent
Sixth Order Accurate Finite Difference Schemes for the Helmholtz Equation
High-order accurate modeling of electromagnetic wave propagation across media:
Grid conforming bodies
to appear in Journal of Computational Physics
E. Kashdan and E. Turkel
Helmholtz
A High Order Accurate Method for Frequency Domain
Maxwell's Equations with Discontinuous Coefficients
DOI: 10.1007/s10915-005-9049-5
to appear in Journal of Scientific Computing
E. Turkel and A. Yefet
Cartesian
On the Construction of a High Order Difference Scheme for Complex
Domains in a Cartesian Grid
Applied Numerical Mathematics 33 (2000) 113-124
A. Yefet and E. Turkel
Discontinuous
Fourth Order Compact Implicit Method for the Maxwell Equations with
Discontinuous Coefficients
Applied Numerical Mathematics 33 (2000) 125-134
E. Turkel and A. Yefet
PML
Absorbing PML Boundary Layers for Wave-Like Equations
Applied Numerical Mathematics 27:533-557, 1998
R. Hixon and E. Turkel
Compact Implicit MacCormack-type Schemes with High Accuracy for Acoustics,
Journal of Computational Physics, 158:51-70, 2000.
M.E. Hayder, E. Turkel
On Absorbing Buffer Layers as Non-Reflecting Computational Boundaries,
34th AIAA Aerospace Sciences Meeting, AIAA paper 96-0273, 1996.
M.E. Hayder, E. Turkel
Nonreflecting Boundary Conditions for Jet Flow Computations
AIAA J., 33:2264-2270, 1995.
A. Bayliss, K. E. Jordan, B. J. LeMesurier and E. Turkel,
A Fourth Order Accurate Finite Difference Scheme for the Computation
of Elastic Waves,
Bulletin of the Seismological Society, 76: 1115-1132, 1986.
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