University%20of%20California,%20Irvine%20Diploma%20in%20Environmental%20Science%EF%BF%BD%EF%BF%BD%EF%BF%BD%EF%BF%BD%EF%BF%BD%EF%BF%BD%EF%BF%BD%EF%BF%BD%EF%BF%BD %EF%BF%BD%EF%BF%BD%EF%BF%BDkaa77788%EF%BF%BD%EF%BF%BD%EF%BF%BD6yhRFkj
(0.011 seconds)
21—30 of 924 matching pages
21: 24.20 Tables
22: Morris Newman
23: Ingram Olkin
24: Foreword
25: Ian J. Thompson
26: 6.20 Approximations
§6.20(i) Approximations in Terms of Elementary Functions
… ►Cody and Thacher (1968) provides minimax rational approximations for , with accuracies up to 20S.
Cody and Thacher (1969) provides minimax rational approximations for , with accuracies up to 20S.
MacLeod (1996b) provides rational approximations for the sine and cosine integrals and for the auxiliary functions and , with accuracies up to 20S.
§6.20(ii) Expansions in Chebyshev Series
…27: Preface
Morris Newman, The University of California, Santa Barbara
Ingram Olkin, Stanford University
Peter Paule, Johannes Kepler University
Bernard Deconinck, University of Washington
Alexander A. Its, Indiana University
28: Bibliography N
29: 7.24 Approximations
§7.24(i) Approximations in Terms of Elementary Functions
… ►Cody (1969) provides minimax rational approximations for and . The maximum relative precision is about 20S.
Cody et al. (1970) gives minimax rational approximations to Dawson’s integral (maximum relative precision 20S–22S).