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Eli Turkel

Known as: E. Turkel, Eli L. Turkel, Turkel 
Eli L. Turkel is an Israeli applied mathematician and currently a Professor of Applied Mathematics at the School of Mathematical Sciences, Tel Aviv… 
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Related topics

Related topics

4 relations
Computational electromagneticsComputational fluid dynamicsImage processingNumerical analysis

Papers overview

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2015
2015
Exploration of Work Environmental Factors That Affect Nurse Job Satisfaction in a Hospital Setting
2012
2012
New Old Things: Fabrication, Physical Computing, and Experiment in Historical Practice
ABSTRACT Matter is a new medium for historical research, providing the opportunity to explore physical and experiential questions… 
2012
2012
Preconditioned characteristic boundary conditions for solution of the preconditioned Euler equations at low Mach number flows
2009
2009
Time-domain methods based on Exponential Evolution Operator approximation for the solution of Maxwell's equations
Some time-domain methods available for the solution of 3-D Maxwell's equations, including explicit methods such as the Yee-FDTD… 
2006
2006
Non-Linear PML Equations for Time Dependent Electromagnetics in Three Dimensions
In this paper we present a new set of non-linear PML equations for the multi-dimensional Maxwell’s equation and show that they… 
2005
2005
Finite element analysis of photonic crystal fibers
A finite-element-based vectorial optical mode solver, furnished with Bayliss-Gunzburger-Turkel-like transparent boundary… 
2004
2004
Mutiny, Shipboard Strikes, and the Supreme Court's Subversion of New Deal Labor Law
2003
2003
Improved Robustness for Numerical Simulation of Turbulent Flows around Civil Transport Aircraft at Flight Reynolds Numbers
This work aims at providing numerical methods that enable the robust and efficient simulation of turbulent flows around civil… 
Review
2003
Review
2003
Preconditioning techniques for the solution of the Helmholtz equation by the finite element method
1991
1991
Exshall: A Turkel-Zwas explicit large time-step FORTRAN program for solving the shallow-water equations in spherical coordinates
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