The K-Version of finite element method for nonlinear operators in bvp
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[1] B. Jiang,et al. Least-squares finite element method for fluid dynamics , 1990 .
[2] Karan S. Surana,et al. A SPACE-TIME COUPLED P-VERSION LEAST SQUARES FINITE ELEMENT FORMULATION FOR UNSTEADY TWO-DIMENSIONAL NAVIER-STOKES EQUATIONS , 1996 .
[3] Karan S. Surana,et al. p‐version least squares finite element formulation for two‐dimensional, incompressible fluid flow , 1994 .
[4] On quadratic elements in finite element solutions of steady‐state convection—diffusion equation , 1980 .
[5] Karan S. Surana,et al. A space–time coupled p‐version least‐squares finite element formulation for unsteady fluid dynamics problems , 1994 .
[6] Thomas J. R. Hughes,et al. A simple scheme for developing ‘upwind’ finite elements , 1978 .
[7] O. C. Zienkiewicz,et al. Finite element methods for second order differential equations with significant first derivatives , 1976 .
[8] T. Hughes,et al. Streamline upwind/Petrov-Galerkin formulations for convection dominated flows with particular emphasis on the incompressible Navier-Stokes equations , 1990 .
[9] K. S. Surana,et al. The k-Version of Finite Element Method for Self-Adjoint Operators in BVP , 2002, Int. J. Comput. Eng. Sci..
[10] T. Hughes,et al. A new finite element formulation for computational fluid dynamics: II. Beyond SUPG , 1986 .
[11] Thomas J. R. Hughes,et al. A new finite element formulation for computational fluid dynamics: IV. A discontinuity-capturing operator for multidimensional advective-diffusive systems , 1986 .
[12] Karan S. Surana,et al. Investigation of diffusion in p-version ‘LSFE’ and ‘STLSFE’ formulations , 1995 .
[13] Thomas J. R. Hughes,et al. A new finite element formulation for computational fluid dynamics: III. The generalized streamline operator for multidimensional advective-diffusive systems , 1986 .
[14] Karan S. Surana,et al. p-Version least squares finite element formulation for axisymmetric incompressible non-Newtonian fluid flow , 1994 .
[15] T. Hughes,et al. Stabilized finite element methods. I: Application to the advective-diffusive model , 1992 .
[16] Karan S. Surana,et al. p‐version least‐squares finite element formulation for convection‐diffusion problems , 1993 .
[17] Ching L. Chang,et al. An error analysis of least-squares finite element method of velocity-pressure-vorticity formulation for Stokes problem , 1990 .
[18] Karan S. Surana,et al. Non‐weak/strong solutions in gas dynamics: a C11 p‐version STLSFEF in Lagrangian frame of reference using ρ, u, p primitive variables , 2002 .
[19] B. C. Bell,et al. p-version least squares finite element formulation for two-dimensional, incompressible, non-Newtonian isothermal and non-isothermal fluid flow , 1994 .
[20] B. Rubinsky,et al. A mixed-variable continuously deforming finite element method for parabolic evolution problems. Part I: The variational formulation for a single evolution equation , 1989 .
[21] K. S. Surana,et al. Nonweak/Strong Solutions of Linear and Nonlinear Hyperbolic and Parabolic Equations Resulting from a Single Conservation Law , 2000, Int. J. Comput. Eng. Sci..
[22] Paul P. Lynn,et al. Efficient least squares finite elements for two‐dimensional laminar boundary layer analysis , 1976 .
[23] Karan S. Surana,et al. p‐version least‐squares finite element formulation of Burgers' equation , 1993 .
[24] G. Carey,et al. A stable least‐squares finite element method for non‐linear hyperbolic problems , 1988 .
[25] O. C. Zienkiewicz,et al. Quadratic finite element schemes for two-dimensional convective-transport problems , 1977 .
[26] O. C. Zienkiewicz,et al. A note on upwinding and anisotropic balancing dissipation in finite element approximations to convective diffusion problems , 1980 .
[27] B. Rubinsky,et al. A mixed‐variable continuously deforming finite element method for parabolic evolution problems. Part III: Numerical implementation and computational results , 1989 .
[28] O. C. Zienkiewicz,et al. An ‘upwind’ finite element scheme for two‐dimensional convective transport equation , 1977 .
[29] T. Hughes,et al. A new finite element formulation for computational fluid dynamics. X - The compressible Euler and Navier-Stokes equations , 1991 .