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- Bernie L. Hulme
- 2010

A new approach to the numerical solution of systems of first-order ordinary differential equations is given by finding local Galerkin approximations on each subinterval of a given mesh of size h. One step at a time, a piecewise polynomial, of degree n and class C°, is constructed, which yields an approximation of order 0(A*") at the mesh points and 0(A"+1)… (More)

- Bernie L. Hulme
- IEEE Trans. Computers
- 1975

- Richard B. Worrell, Bernie L. Hulme
- J. ACM
- 1973

This paper gives an algorithm for efficiently ordering the terms and factors of a set (or Boolean) expression so that the work required for the symbolic expansion of the expression according to the distributive law is minimized. Formulas are given for computing the measure of work associated with any ordering of an expression. It is shown from these… (More)

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