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On Multipoint Numerical Interpolation

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Published:01 March 1978Publication History
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References

  1. 1 BARTELS, R., AND STEINGART, A. Hermite interpolation using a triangular polynomial basis. ACM Trans Math. Software ~, 3 (Sept. 1976), 252-256. Google ScholarGoogle Scholar
  2. 2 BJCiRCK, .~k., .~ND ELFVING, T. Algorithms for confluent Vandermonde systems. Numer. Math. 21 (1973), 130-137.Google ScholarGoogle Scholar
  3. 3 GUST.~FSON, S-.~_. Rapid computation of general interpolation formulas and mechanical quadrature rules. Comm. A CM 14, 12 (Dec 1971), 797-801. Google ScholarGoogle Scholar
  4. 4 JO.~'ES, T.G. An algorithm for the numerical apphcation of a hnear operator. J. ACM 9, 4 (Oct 1962), 440-449. Google ScholarGoogle Scholar
  5. 5 KROGH, F.T. Efficient algorithms for polynomial interpolation and numerical differentlation. Math. Comp. 24 (1970), 185-190.Google ScholarGoogle Scholar

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  1. On Multipoint Numerical Interpolation

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            cover image ACM Transactions on Mathematical Software
            ACM Transactions on Mathematical Software  Volume 4, Issue 1
            March 1978
            96 pages
            ISSN:0098-3500
            EISSN:1557-7295
            DOI:10.1145/355769
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            Copyright © 1978 ACM

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            Association for Computing Machinery

            New York, NY, United States

            Publication History

            • Published: 1 March 1978
            Published in toms Volume 4, Issue 1

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