Qualitative Properties and Numerical Approximations of PDE Systems which Govern Fluid Flows and Flow-Structure Interactions
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Name:
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Affiliation:
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Country:
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George Avalos
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University of Nebraska-Lincoln
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USA
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Pelin Guven Geredeli
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Iowa State University
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USA
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Abstract:
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have wide-ranging research expertise in the continuous and numerical
analysis of those partial differential equation (PDE) models which describe
fluid or interactive fluid-structural dynamics. The analysis of such PDE
models constitutes a broad area of research with applications in variety of
real world problems. The main goal of this special session will be to convey
recent results concerning the wellposedness, longtime behavior and numerical
approximation for certain PDEs. In this regard, while some of this Special
Session`s speakers will present their results on the qualitative properties
of solutions, other speakers will focus on quantitative analysis for such
PDE systems, including the formulation of efficient and robust numerical
solvers for Navier Stokes, Navier Stokes-elasticity interactive PDE systems
as well as the development of associated mixed variational formulations and
their companion numerical schemes for these dynamical systems. |
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List of approved abstract |
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