"DTIC ADA325298: MAFELAP 1996, Conference On The Mathematics Of Finite Elements And Applications, 25-28 June 1996. Summaries Of Papers." - Information and Links:

DTIC ADA325298: MAFELAP 1996, Conference On The Mathematics Of Finite Elements And Applications, 25-28 June 1996. Summaries Of Papers. - Info and Reading Options

"DTIC ADA325298: MAFELAP 1996, Conference On The Mathematics Of Finite Elements And Applications, 25-28 June 1996. Summaries Of Papers." and the language of the book is English.


“DTIC ADA325298: MAFELAP 1996, Conference On The Mathematics Of Finite Elements And Applications, 25-28 June 1996. Summaries Of Papers.” Metadata:

  • Title: ➤  DTIC ADA325298: MAFELAP 1996, Conference On The Mathematics Of Finite Elements And Applications, 25-28 June 1996. Summaries Of Papers.
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  • Language: English

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Partial contents include: (1) Towards an adaptive parallel hp finite element algorithm for elliptic PDEs; (2) Optimization of Magnetic Devices Using Finite Element Analysis; (3) On Higher Order mixed FEM for Navier-Stokes Flows; (4) Application of the Dual Reciprocity Method to the Solution of Helmholtz Equation; (5) A Review of Fast Algorithms for Boundary Integral Equations; (6) The Symmetric Galerkin Boundary Element Method in 3D Elasticity; (7) Improved finite-volume-type methods for convection-diffusion problems; (8) Parallel Adaptive Multi-Grid: The Software Toolbox UG; (9) A FEM approach for the analysis of optimal control of distributed parameter systems using a maximum principle; (10) A numerical investigation of the interaction of adjacent cooling tower plumes; (11) Error Estimation for the Finite Element Solution of the Helmholtz Equation; (12) Refined mixed finite element methods for the Stokes problem; (13) Optimal Design of Electrical Machines Based on 3D Finite Element Method; (14) Finite difference methods applicable to the description of injection modules; (15) 2D FEM Analysis in 3D Design Optimization of a Homopolar PMG; (16) Iterative methods for discrete Maxwell equations; (17) Discrete-time Orthogonal Spline Collocation Methods for Schrodinger Equations in Two Space Variables.

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