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COMPUTATIONAL
The Focus is on development of computational
methods & techniques, formulations, algorithms, software systems and software
engineering in continuum mechanics for transient, unsteady and steady-state
processes with emphasis on p-version least squares and p-version space-time
least squares finite element formulations.
- Computational Fluid Dynamics: Incompressible
Newtonian and generalized Newtonian fluid flows. High speed compressible
flows including high pressure, high temperature gas dynamics with real gas
models and variable transport properties, flows of polymeric viscoelastic
fluids using various constitutive models (Maxwell, Oldroyd, Giesekus, PTT
etc.)
- Solid Mechanics, Composite Mechanics & Viscoelastic
Solids: Development of computational techniques in solid mechanics,
structural mechanics, composite mechanics and viscoelastic solid mechanics.
Delamination, free edge effects, interlamina behavior damping assessment
and damage mechanics in composites. Impact and wave propagation.
- Mathematics of Computations and Finite Element
Methods: Computations of non-weak/strong solutions of partial differential
equations, higher order continuity interpolations, error estimation, convergence
rates and adaptivity
Computational Mechanics Laboratory
Karan S. Surana, Director
The Computational Mechanics Laboratory (CML)
is the focal point of computational mechanics research and development in linear
and non-linear solid mechanics, structural mechanics and composite mechanics,
fluid dynamics (Newtonian, generalized Newtonian and viscoelastic fluids), error
estimation, h-, p-adaptive methods for smooth and singular problems, special
element formulations (l elements) for singular problems, numerical simulation
of moving fronts such as: elastic and inelastic wave propagation in isotropic,
orthotropic and composite materials, acoustic waves, low speed and high speed
compressible flows, reacting flows and fluid-structure interaction.
Various research and development activities
in the Laboratory foster new methodologies, innovative algorithms for computational
formulations and techniques primarily focused in the Finite element area.
The nature of the laboratory, breath of various
diverse research activities, expertise of the individuals involved, availability
of up-to-date computing facilities and many software tools provide an attractive,
conducive and efficient environment for research and development in various
areas of computational mechanics.
Peter W. TenPas, Associate Director
Albert Romkes, Associate Director