Current Research Projects
|
|
Computational Engineering Sciences: The CFD Laboratory graduate research focus emphasizes fundamental theoretical developments on modified continuous Galerkin weak form methods, implemented using finite element spatial semi-discretization ultimately efficient in parallel processing environments. Topical archival publications include: "A Modified Conservation Principles Theory Leading to an Optimal Galerkin CFD Algorithm," S. Sahu & A.J. Baker, J. Numerical Methods in Fluids, V. 55, p. 737 – 783, 2007. "Active Netlib: An Active Mathematical Software Collection for Inquiry-based Computational Science and Engineering Education," S. Moore, J.Dongarra, A.J. Baker, C Halloy & C Ng, J. Digital Information,, V. 2, Pt. 4, 2004. "A Modular Collaborative Parallel CFD Workbench," K.L. Wong & A.J. Baker, J. Supercomputing, V. 22, p.45-53, 2002. "An Efficient High Order Taylor Weak Statement Formulation for the Navier-Stokes Equations," A. Kolesnikov & A.J. Baker, J. Computational Physics, V. 173, p.549-574, 2001 "A 3-D Incompressible Navier-Stokes Velocity-Vorticity Weak Form FE CFD Algorithm," K.L. Wong & A.J. Baker, J. Numerical Methods in Fluids, V.38, p.99-123, 2001. "Numerical Simulations of Laminar Flow over a 3D Backward-Facing Step," P.T.Williams & A.J.Baker, J.Numerical Methods in Fluids, V.24, p.1-25, 1997. "Incompressible Computational Fluid Dynamics and the Continuity Constraint Method for the 3-D Navier-Stokes Equations," P.T.Williams & A.J.Baker, J.Numerical Heat Transfer, Part B, Fundamentals, V.29, p.137-273 (entire issue), 1996. "Incompressible Computational Fluid Dynamics and the Continuity Constraint Method for the 3-D Navier-Stokes Equations," P.T.Williams & A.J.Baker, J.Numerical Heat Transfer, Part B, Fundamentals, V.29, p.137-273 (entire issue), 1996. "On Taylor Weak Statement Finite Element Methods for Computational Fluid Dynamics," D.J.Chaffin & A.J.Baker, J.Numerical Methods in Fluids, V.21, p.273-294. 1995. Ventilation/ Mass Transport: Theorize, develop and apply CFD algorithms/codes for prediction of mass transport in enclosed spaces with emphasis on indoor air quality (IAQ) and contaminant (chem/bio) transport issues. Topical publications include:
Turbulence closure for CFD: Spatial filtering of the thermal Navier-Stokes conservation principles PDE system leads to a theory-identified quadruple of Reynolds stress tensors/heat flux vectors requiring identification. Newly developed research employs wavenmuber asymptotics with approximate deconvolution to achieve analytical closure, replacing the insignificant subfilter scale (SFS) tensor/vector with a weak form continuum theorization. The recent publication on this exciting new CFD topic is:
Internet Education Outreach: The CFD Lab graduate academic curriculum has moved to the Internet employing lecture video streaming from a dedicated website archive. Anyone anywhere can "tune in" to topical graduate courses for self-study or for credit/audit (see Internet Courses). Topical publications include: |