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Now showing items 1-10 of 11
On Block Relaxation Techniques
(University of Wisconsin-Madison Department of Computer Sciences, 1978)
In connection with efforts to utilize the CRAY-1 computer efficiently, we present some methods of analysis of rates of convergence for block iterative methods applied to the model problem. One of the more interesting methods ...
Using the Method of Orthogonal Collocation for Certain Three-Dimensional Problems of Stellar Structure
(University of Wisconsin-Madison Department of Computer Sciences, 1977)
The method is developed for two specific problems: (if computation of the structure of the primary component (assumed to consist of a polytropic gas)
in a synchronous close binary sysiem and (ii) search for non-axisymmetric ...
A-Posteriori Error Estimates
(University of Wisconsin-Madison Department of Computer Sciences, 1974)
The Solutions of a Model Nonlinear Singular Perturbation Problem Having a Continuous Locus of Singular Points
(University of Wisconsin-Madison Department of Computer Sciences, 1979)
On the Roles of "Stability" and "Convergence" in Semidiscrete Projection Methods for Initial-Value Problems
(University of Wisconsin-Madison Department of Computer Sciences, 1977)
Solutions of a Differential Equation Arising in Chemical Reactor Processes
(University of Wisconsin-Madison Department of Computer Sciences, 1973)
On the Multiplicity of Solutions of a Differential Equation Arising in Chemical Reactor Theory
(University of Wisconsin-Madison Department of Computer Sciences, 1973)
Remarks on Singular Perturbations with Turning Points
(University of Wisconsin-Madison Department of Computer Sciences, 1971)
Another Look at Iterative Methods for Elliptic Difference Equations
(University of Wisconsin-Madison Department of Computer Sciences, 1979)
Iterative methods for solving elliptic difference equations have received new attention because of the recent advent of novel computer architectures and a growing interest in three-dimensional problems. The fundamental ...
On the Swirling Flow Between Rotating Coaxial Disks, Asymptotic Behavior I
(University of Wisconsin-Madison Department of Computer Sciences, 1979)