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The Mathematical Intelligencer

, Volume 14, Issue 3, pp 66–75 | Cite as

Reviews

  • Len Bos
  • David M. Burton
  • John Fauvel
  • Abe Shenitzer
  • John McCleary
Department
  • 35 Downloads

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References

  1. 1.
    P. de Casteljau, “Courbes et surfaces à poles,” Technical Report, A. Citroen, Paris, 1963.Google Scholar
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    R. Farouki, “Computing with barycentric polynomials,”The Mathematical Intelligencer 13, no. 4 (1991), 61–69.CrossRefMATHMathSciNetGoogle Scholar
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    L. Ramshaw, “Blossoming: A connect-the-dots approach to splines,“ Digital Systems Research Center, Palo Alto (1987).Google Scholar
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    H.-P. Seidel, “A new multiaffine approach to B-splines,”Computer Aided Geometric Design 6 (1989), 23–32.CrossRefMATHMathSciNetGoogle Scholar

References

  1. 1.
    Bonola, R.,Non-Euclidean Geometry, New York: Dover Publications (1955).MATHGoogle Scholar
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    Euclid,The Thirteen Books of The Elements, translated and edited by Sir Thomas L. Heath, New York: Dover, second edition (1956).Google Scholar
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    Gray, J., “Non-Euclidean geometry-a reinterpretation,”Hist. Math.,6 (1979), 236–258.CrossRefMATHGoogle Scholar
  4. 4.
    Gray, J., “The discovery of non-Euclidean geometry,” inStudies in the History of Mathematics, ed. Esther R. Phillips, Washington, DC, MAA Publ. (1987).Google Scholar

Copyright information

© Springer Verlag 1992

Authors and Affiliations

  • Len Bos
    • 1
  • David M. Burton
    • 2
  • John Fauvel
    • 3
  • Abe Shenitzer
    • 4
  • John McCleary
    • 5
  1. 1.Department of Mathematics and StatisticsUniversity of CalgaryCalgary, AlbertaCanada
  2. 2.Department of MathematicsUniversity of New HampshireDurham, NHUSA
  3. 3.Faculty of MathematicsThe Open UniversityMilton KeynesEngland
  4. 4.Department of Mathematics & StatisticsYork UniversityNew York, OntarioCanada
  5. 5.Department of MathematicsVassar CollegePoughkeepsie, NYUSA

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