University of Pittsburgh - Department of Mathematics


Links


-Computational and Applied Math. Group
-William J. Layton
-Beatrice Riviere
-Vincent J. Ervin
-American Math. Society (AMS)
-Math. Association of America (MAA)
-Society for Industrial and Applied Math.(SIAM)
-Fields Institute for Research in the Math. Sciences
-Math World

Monika Neda

Welcome to my Homepage!



I am a graduate student
at the University of Pittsburgh
in the Department of Mathematics.

Office: 615 Thackeray Hall
Pittsburgh, PA 15260


Research interests

• Computational Fluid Dynamics
• Numerical Solution of Partial Differential Equations
• Numerical Analysis of Continuous and Discontinous Finite Element Methods
• Large Eddy Simulations
• Sensitivity Problems >>>


Teaching

• Spring 2006 TA for Business Calculus (math 0120)
• Fall 2005 TA for Calculus II
(math 0230)
• Spring 2005 TA for Calculus II
(math 0230)
• Fall 2004 TA for Calculus II
(math 0230) >>>

Publications

1. W. J. Layton and Monika Neda, Truncation of scales by time relaxation, Journal of Mathematical Analysis and Applications, 325, 788-807, (2007).

2. V. J. Ervin, W. J. Layton and Monika Neda, Numerical analysis of a higher order time relaxation model of fluids, Technical report, 2006, (to appear in International Journal of Numerical Analysis and Modeling, 2007).

3. W. J. Layton and Monika Neda, A similarity theory of approximate deconvolution models of turbulence, Technical report, 2006, (to appear in Journal of Mathematical Analysis and Applications, 2007).

4.
W. J. Layton and Monika Neda, Supplement Part: A similarity theory of approximate decon- volution models of turbulence, Technical report, 2006.

5. W. J. Layton, C. C. Manica, Monika Neda and L. G. Rebholz, The joint energy-helicity cascade for homogeneous, isotropic turbulence generated by approximate deconvolution models. Technical report, 2006, (submitted to SIAM J. Multiscale Methods and Analysis, currently under revision in response to referee report).

6. Monika Neda and B. Riviere, Discontinuous finite elements for solving the Stolz-Adams approximate deconvolution model for turbulent flows, Technical report, 2006, (submitted to Journal of Numerical Mathematics, currently under review).

7. W. J. Layton, C. C. Manica, Monika Neda and L. G. Rebholz, Numerical Analysis of a high accuracy Leray-deconvolution model of turbulence, Technical report, 2006, (submitted to Numerical Methods for Partial Differential Equations, currently under review). >>>

Last update: January 18, 2007.

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