Carolina C. Manica, Ph.D.

Affiliations: 
2006 University of Pittsburgh, Pittsburgh, PA, United States 
Area:
Mathematics
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"Carolina Manica"

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William J. Layton grad student 2006 University of Pittsburgh
 (Numerical methods in turbulence.)
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Publications

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Souza MMd, Manica CC. (2017) Leray-deconvolution model to Navier–Stokes equations by finite element Computational & Applied Mathematics. 36: 1161-1172
Cuff VM, Dunca AA, Manica CC, et al. (2015) The reduced order NS- α model for incompressible flow: Theory, numerical analysis and benchmark testing Esaim: Mathematical Modelling and Numerical Analysis. 49: 641-662
Monteiro IO, Manica CC, Rebholz LG. (2015) Numerical study of a regularized barotropic vorticity model of geophysical flow Numerical Methods For Partial Differential Equations. 31: 1492-1514
Kaya S, Manica CC, Rebholz LG. (2014) On Crank-Nicolson Adams-Bashforth timestepping for approximate deconvolution models in two dimensions Applied Mathematics and Computation. 246: 23-38
Ingram R, Manica CC, Mays N, et al. (2012) Convergence Analysis of a Fully Discrete Family of Iterated Deconvolution Methods for Turbulence Modeling with Time Relaxation Advances in Numerical Analysis. 2012: 1-32
Kaya S, Manica CC. (2012) Convergence analysis of the finite element method for a fundamental model in turbulence Mathematical Models and Methods in Applied Sciences. 22
Manica CC, Neda M, Olshanskii M, et al. (2011) On an Efficient Finite Element Method for Navier-Stokes-w̄ with Strong Mass Conservationv Computational Methods in Applied Mathematics. 11: 3-22
Manica CC, Neda M, Olshanskii M, et al. (2011) Enabling numerical accuracy of Navier-Stokes- α through deconvolution and enhanced stability Esaim: Mathematical Modelling and Numerical Analysis. 45: 277-307
Layton W, Manica CC, Neda M, et al. (2010) Numerical analysis and computational comparisons of the NS-alpha and NS-omega regularizations Computer Methods in Applied Mechanics and Engineering. 199: 916-931
Stanculescu I, Manica CC. (2010) Numerical analysis of Leray-Tikhonov deconvolution models of fluid motion Computers and Mathematics With Applications. 60: 1440-1456
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