Advances in numerical partial differential equations and optimization : proceedings of the fifth Mexico-United States Workshop
著者
書誌事項
Advances in numerical partial differential equations and optimization : proceedings of the fifth Mexico-United States Workshop
Society for Industrial and Applied Mathematics, c1991
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注記
"Proceedilngs of the Fifth Mexico-United States Workshop on Advances in Numerical Partial Differential Equations and Optimization, Merida, Mexico, 1989"--T.p. verso
Includes bibliogaraphical references and index
内容説明・目次
内容説明
The papers in this volume emphasize the numerical aspects of three main areas: optimization, linear algebra and partial differential equations. Held in January, 1989, in Yucatan, Mexico, the workshop was organized by the Institute for Research in Applied Mathematics of the National University of Mexico in collaboration with the mathematical Sciences Department at Rice University.
目次
- An efficient line search for convex piecewise-linear/quadratic functions, Ron S.Dembo and Robin Anderson
- stopping tests that compute optimal solutions for interior-point linear programming algorithms, D.Gay
- iterative gradient-Newton type methods for steady shock computations, B. Engquist and Q.Q.Huynh
- applications of adaptavie grid-refinement methods, R.E.Ewing, et al
- approximate inverse preconditionings for nonsymmetric sparse systems, J.D.F.Cosgrove, et al
- on generalized finite difference methods for approximating solutions to integral equations, G.D. Allen and P.Nelson, Jr.
- fast elliptic solvers using mixed-hybrid nodal finite elements, J.P.Hennart and E.del Valle
- computing eigenvalues of large matrices, some lanczos algorithms and a shift and invert strategy, J.K.Cullum and Ralph A.Willoughby
- large scale extended linear-quadratic programming and multistage optimization, R.T.Rockafessar
- a numerical method for the three dimensional inverse acoustic scattering problem with incomplete data, F.Aluffi-Pentini, et al
- relation between the regularization and the multipliers method for the min-max problem, C. Gigola and S.Gomez.
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