Error Freed Cfd Mathematics
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Home > Mathematics and Science Textbooks > Mathematics > Calculus and mathematical analysis > Numerical analysis > Error Freed Cfd Mathematics: Stability, Monotonicity, Finite Element Theory
Error Freed Cfd Mathematics: Stability, Monotonicity, Finite Element Theory

Error Freed Cfd Mathematics: Stability, Monotonicity, Finite Element Theory


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About the Book

Error Freed CFD Mathematics analytically derives and validates nonlinear continuum calculus alterations to Navier-Stokes partial differential equation systems that completely annihilate the legacy CFD theory/practice intrinsic error mechanisms spatial-temporal discretization generated instability discrete algebra theorization limitations physics-based isotropic Reynolds stress tensor modeling weak linear algebra admitted non-convergence that persist to compromise physics of fluids prediction fidelity. Weak formulation continuous Galerkin finite element (FE) basis theorization identifies cubically nonlinear continuum calculus tensor product functionals that totally eliminate the need for code phake physics stabilization. also stabilized shock capture. Resultant is classic tri-diagonal stencil equivalent generation of strictly monotone discrete approximations that are 4th order accurate in physical space, wave number space and implicit time on any mesh. Summarily, matrix differential calculus identifies all nonlinear contributions to the quadratic convergent Newton iteration algorithm to eliminate generation of non-converged solutions. covers incompressible/compressible laminar, turbulent, transitional thermal-fluid dynamics processes in multiply connected domains with shocks, contact surfaces rigorous theory derived asymptotic convergence, local and global error estimates, error quantification, stopping criterion for regular solution adapted nonuniform mesh refinement "on-the-fly" code execution at the optimal mesh solution mathematical complexity of TEA theory unstagnation advancements are keyed to ready alteration of current practice finite volume commercial/government and FE CFD codes

About the Author :
A. J. Baker, PhD, PE, Professor Emeritus, MAE, University of Tennessee, Knoxville TN Professional Preparation: Union College, Schenectady, NY, Mechanical Engineering, BME, 1958 State University of New York/Buffalo, Engineering Science, MSc, 1968 State University of New York/Buffalo, Engineering Science, PhD, 1970 Professional Appointments: 2010-present: Professor Emeritus, University of Tennessee/Knoxville 2010-2013: Member, Technical Staff, Trideum Inc., Huntsville AL 1982-2013: Director, UT CFD Laboratory, University of Tennessee/Knoxville 1979-2010: Professor, MAE/Engineering Science, University of Tennessee/Knoxville 6/2003: Visiting Scientist, National Computing Center, Taipei, Taiwan 1/2001: Visiting Professor, Mechanical Engineering, Northwest University, Potchefstroom, South Africa 1975-1997: President and Chief Scientist, Computational Mechanics Corp., Knoxville TN 9/1995: Visiting Professor, Civil Engineering, Chuo University, Tokyo, Japan 3/1983: Lecturer, von Karman Institute of Fluid Dynamics, Brussels, Belgium 1975-1979: Associate Professor, Engineering Science & Mechanics, University of Tennessee, Knoxville TN 1974-1975: Visiting Professor, Mechanical Engineering, Old Dominion University, and Visiting Scientist, NASA Langley Research Center, Hampton, VA 1971-1973: Visiting Scientist (summers), Institute for Computer Applications in Science & Engineering (ICASE), NASA Langley, Hampton, VA 1970-1974: Principal Research Scientist, Computational Fluid Mechanic, Textron/Bell Aerospace Inc., Buffalo, NY 1965-1970: Instructor, Engineering Faculty, SUNY/Buffalo 1958-1964: Mechanical Engineer, Union Carbide Corp., Buffalo NY Graduate Degree Production, 17 PhD (major professor), 18 MSc (thesis advisor) Research Contract Support: $11 M during UT professorship as PI Professional Honors and Associations: Fellow (elected 2001), US Association for Computational Mechanics (USACM) Fellow (elected 2002), International Association for Computational Mechanics (IACM) Associate Fellow (elected 1974), American Institute Aeronautics and Astronautics Research Fellow Award, UT College of Engineering, 2003 Excellence in Technology Transfer Award, University of Tennessee, 1993 Chancellor's Research Scholar Award, University of Tennessee, 1983 NASA Tech Brief Awards, 1984, 1976 Professional Engineer, New York and Tennessee Journal Associate Editorships (now Emeritus): Computer Methods in Applied Mechanics and Engineering, Progress in Computational Fluid Dynamics, Numerical Heat Transfer, Numerical Methods in Fluids James D. Freels PhD, PE, Senior Research Staff (retired 2018), UT-Battelle, ORNL, Adjunct Faculty member, MAE, University of Tennessee, Knoxville, TN Professional Preparation: BS Nuclear Engineering, University of TN, 1977 MS Nuclear Engineering, University of TN, 1979 PhD Engineering Science and Mechanics, Univ TN, 1992 Professional Experience: 1979-1983: Staff Scientist, Science Applications, Inc, Oak Ridge, TN 1983-1988: Senior Engr, Technology for Energy Corporation, Knoxville, TN 1988-1991: Senior Staff Scientist/Division Manager, Science Applications International Corporation, Oak Ridge, TN 1991-2017: Senior Research Staff, Nuclear Safety Group, Research Reactors Division, Oak Ridge National Laboratory (ORNL), Oak Ridge, TN


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Product Details
  • ISBN-13: 9783112206461
  • Publisher: De Gruyter
  • Publisher Imprint: de Gruyter
  • Language: English
  • Sub Title: Stability, Monotonicity, Finite Element Theory
  • ISBN-10: 3112206460
  • Publisher Date: 01 Sep 2025
  • Binding: Digital (delivered electronically)
  • No of Pages: 440


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