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On the computation of rational approximations to continuous functions
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Communications of the ACM archive
Volume 5 ,  Issue 7  (July 1962) table of contents
Pages: 401 - 403  
Year of Publication: 1962
ISSN:0001-0782
Authors
W. Fraser  Defence Research Board, Univ. of Toronto and Univ. of Western Ontario, Canada
J. F. Hart  Defence Research Board, Univ. of Toronto and Univ. of Western Ontario, Canada
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 3,   Downloads (12 Months): 45,   Citation Count: 10
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REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
1
KOGBETLIANTZ, E. G. Generation of elementary functions. In Ralston, A. and Wilf, H. S., Mathemalical Methods for Digital Computers, pp. 7-35, John Wiley and Sons, New York, 1960.
 
2
STIEFEL, E. L. Numerical methods of Tchebychev approximation. In On Numerical Approximation, ed. by R. E. Langer, University of Wisconsin Press, Madison, 1959.
 
3
MAEHLY, H. Progress report on rational approximations. Proj. N. R. 044-196, Princeton University, Jan. 31, 1960.
 
4
MURNAGHAN, F. D., AND WRENCH, J. W. Report No. 1175, David Taylor Model Basin, May, 1960.
 
5
VEIDINGER, L. On the numerical determination of the best approximations in the Tchebychev sense. Numer. Math. 2 (1960), 99-105.
 
6
ACHIESER, N. I. Theory of Approximation. Frederick Ungar, New York, 1956. English translation by C. J. Hyman.
 
7
NOVODVORSKII, E. P., AND PINSKER, I. S. The process of equating maxima. Uspehi Mat. Nauk. 6 (1951), 174-181. English translation by A. Shenitzer.
 
8
SPIELBERG, K. Math. Comp. 15 (1961), 413.

CITED BY  10