Mathematical analysis, Boundary value problem, Applied mathematics, Helmholtz equation and Inviscid flow are her primary areas of study. Numerical analysis, Partial differential equation, Euler equations, Finite difference method and Differential equation are among the areas of Mathematical analysis where the researcher is concentrating her efforts. The study incorporates disciplines such as Runge–Kutta methods and Pressure-correction method in addition to Euler equations.
Her work focuses on many connections between Runge–Kutta methods and other disciplines, such as Mesh generation, that overlap with her field of interest in Transonic and Finite volume method. The Boundary value problem study combines topics in areas such as Discretization, Wave propagation and Wave equation. Her biological study spans a wide range of topics, including Steady state, Finite difference, Multigrid method and Compressible flow.
Eli Turkel focuses on Mathematical analysis, Boundary value problem, Applied mathematics, Helmholtz equation and Mechanics. Her work is connected to Finite difference method, Partial differential equation, Euler equations, Finite difference and Runge–Kutta methods, as a part of Mathematical analysis. Her Boundary value problem research is multidisciplinary, relying on both Wave equation and Differential equation.
Eli Turkel has researched Applied mathematics in several fields, including Flow, Airfoil, Steady state, Multigrid method and Mathematical optimization. Her Multigrid method research also works with subjects such as
Her primary areas of study are Mathematical analysis, Helmholtz equation, Boundary value problem, Algorithm and Inverse problem. Her Mathematical analysis research is multidisciplinary, incorporating perspectives in Rate of convergence, Solver and Computer simulation. Many of her research projects under Helmholtz equation are closely connected to High order with High order, tying the diverse disciplines of science together.
She interconnects Compact finite difference, Partial differential equation, Curvilinear coordinates, Numerical analysis and Series in the investigation of issues within Boundary value problem. Her Compact finite difference study incorporates themes from Grid and Differential equation. Her study on Inverse problem also encompasses disciplines like
Eli Turkel mainly investigates Mathematical analysis, Helmholtz equation, Boundary value problem, Variable and Rate of convergence. Her Mathematical analysis study combines topics in areas such as Computer simulation and Noise. Dispersion and Finite difference method is closely connected to Order in her research, which is encompassed under the umbrella topic of Helmholtz equation.
Her research integrates issues of Compact finite difference and Series in her study of Boundary value problem. Her Compact finite difference study combines topics from a wide range of disciplines, such as Partial differential equation and Differential equation. As part of the same scientific family, she usually focuses on Rate of convergence, concentrating on Wave equation and intersecting with Upper and lower bounds, Applied mathematics, Conjugate gradient method and Wave speed.
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Numerical solution of the Euler equations by finite volume methods using Runge Kutta time stepping schemes
A. Jameson;Wolfgang Schmidt;Eli Turkel.
14th Fluid and Plasma Dynamics Conference (1981)
Radiation boundary conditions for wave‐like equations
Alvin Bayliss;Eli Turkel.
Communications on Pure and Applied Mathematics (1980)
Preconditioned methods for solving the incompressible low speed compressible equations
Journal of Computational Physics (1987)
Boundary conditions for the numerical solution of elliptic equations in exterior regions
Alvin Bayliss;Max Gunzburger;Eli Turkel.
Siam Journal on Applied Mathematics (1982)
On Central-Difference and Upwind Schemes
R.C Swanson;Eli Turkel.
Journal of Computational Physics (1992)
PRECONDITIONING TECHNIQUES IN COMPUTATIONAL FLUID DYNAMICS
Annual Review of Fluid Mechanics (1999)
Absorbing PML boundary layers for wave-like equations
E. Turkel;A. Yefet.
Applied Numerical Mathematics (1998)
Implicit schemes and LU decompositions
A. Jameson;E. Turkel.
Mathematics of Computation (1981)
Review of preconditioning methods for fluid dynamics
Applied Numerical Mathematics (1993)
Dissipative two-four methods for time-dependent problems
David Gottlieb;Eli Turkel.
Mathematics of Computation (1976)
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