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Constructing triangular patch by basic approximation operator plus additional interpolation operator 被引量:2

Constructing triangular patch by basic approximation operator plus additional interpolation operator
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出处 《Science in China(Series F)》 2005年第2期263-272,共10页 中国科学(F辑英文版)
基金 This work was supported by the National Natural Science Foundation of China(Grant No.601 73052) Shandong Province Natural Science Foundation(Grant No.Z2001G01) Doctoral Program of High Education of China(Grant No.20020422030).
关键词 triangular patch INTERPOLATION polynomial of degree five Boolean sum side-vertex operator. triangular patch, interpolation, polynomial of degree five, Boolean sum, side-vertex operator.
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  • 1[1]Barnhill, R. E., Birkhoff, G., Gordon, W. J., Smooth interpolation in triangles, J. Approx. Theory, 1973, 8:114-128.
  • 2[2]Gregory, J. A., Smooth interpolation without twist constraints, in Computer Aided Geometric Design (eds. Barnhill, R. E., Riesenfeld, R. E), New York: Academic Press, 1974, 71-88.
  • 3[3]Charrot, E, Gregory, J. A., A pentagonal surface patch for computer aided geometric design, Computer Aided Geometric Design, 1984, 1(1): 87-94.
  • 4[4]Gregory, J. A., C1 rectangular and non-rectangular surface patches, in Surfaces in Computer Aided Geometric Design (eds. Barnhill, R. E., Boehm, W.), Amsterdam: North-Holland, 1983, 25-33.
  • 5[5]Nielson, G. M., The side vertex method for interpolation in triangles, J. Approx. Theory, 1979, 25: 318-336.
  • 6[6]Hagen, H., Geometric surface patches without twist constraints, Computer Aided Geometric Design, 1986, 3(3):179-184.
  • 7[7]Hagen, H., Curvature continuous triangular interpolants, in Methods in CAGD (eds. Lyche, T., Schumaker, L.),Oslo: Academic Press, 1989, 373-384.
  • 8[8]Nielson, G. M., A transfinite, visually continuous, triangular interpolant, in Geometric Modeling, Applications and New Trends (ed. Farin, G.), SIAM, Philadelphia, 1987, 235-246.
  • 9[9]Foley, T. A., Opitz, K., Hybrid cubic Bezier triangle patches, in Mathematical Methods for Computer Aided Geometric Design Ⅱ (eds. Lyche, T., Schumaker, L.), New York: Academic Press, 1992, 275-286.
  • 10[10]Kuriyama, S., Surface modeling with an irregular network of curves via sweeping and blending, Computer-Aided Design, 1994, 26(8): 597-406.

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