Free Access
Issue
ESAIM: M2AN
Volume 25, Number 6, 1991
Page(s) 671 - 692
DOI https://doi.org/10.1051/m2an/1991250606711
Published online 31 January 2017
  1. C. DE BOOR, A Practical Guide to Splines, Springer, New York, 1978. [MR: 507062] [Zbl: 0406.41003]
  2. J. C. HOLLADAY, Smoothest curve approximation, Math. Comp. 11, 1957, 233-243. [MR: 93894] [Zbl: 0084.34904]
  3. F. R. DE HOOG and R. S. ANDERSSEN, Convergence of kernel functions for cubic smoothing splines on non-equispaced grids, Austral. J. Statist. 30A, 1988, 90-99. [Zbl: 0681.41006]
  4. C. H. REINSCH, Smoothing by spline functions, Numer. Math. 10, 1967, 177 183. [EuDML: 131782] [MR: 295532] [Zbl: 0161.36203]
  5. I. J. SCHOENBERG, Spline functions and the problem of graduation, Proc. Nat. Acad, Sci. 52, 1964, 947-950. [MR: 167768] [Zbl: 0147.32102]
  6. B. W. SILVERMAN, Spline smoothing : the equivalent variable kernel method, Ann. Statist. 12, 1984, 898-916. [MR: 751281] [Zbl: 0547.62024]
  7. E. WHITTAKER, On a new method of graduation, Proc. Edinburgh Math. Soc. 41, 1923, 63-75.

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