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Issue No.07 - July (1968 vol.17)
pp: 719-720
E.J. Copes , Martin Marietta Corporation
ABSTRACT
This paper deals with the problem of selecting the best approximation to an arbitrary function, using a given number of straight line segments to form the approximation. This is, of course, the basic problem of programming functions for generation by analog function generators. The author has formalized a noteworthy technique for optimal selection of breakpoints, and coupled his technique with a slope-selecting procedure based on least-squares optimization.
INDEX TERMS
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CITATION
E.J. Copes, "R68-35 Optimal Generation of Arbitrary Functions", IEEE Transactions on Computers, vol.17, no. 7, pp. 719-720, July 1968, doi:10.1109/TC.1968.229123
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