APPENDICES and SUPPLEMENTS
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C1 triangular elements, with needed partial derivatives are estimated using a minimization criterion making use of a tension parameter: interpolation of rapidly varying function values given at points irregularly distributed in the plane Gams: E2b
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REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
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BACCHELLI MONTEFUSCO, L., AND CASCIOLA, G. Interpolazione di funzioni bidimensionali di classe C'. Monografie di Software Matematico IAC-CNR, Rome, 1984.
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BARNHILL, R. E. Representation and approximation of surfaces. In Mathematical Software ZZZ, J. R. Rice, Ed. Academic Press, Orlando, Fla., 1977, pp. 69-120.
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BARNHILL, R. E., AND GREGORY, J. A. Compatible smooth interpolation in triangles. J. Approx. Thor. 15 (1975), 214-225.
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FRANKE, R. Scattered data interpolation: Tests of some methods. Math. Comput. 38 (1982), 181-200.
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GREGORY, J. A. Smooth interpolation without twist constraints. In Computer Aided Geometric Design, R. E. Barnhill and R. F. Riesenfeld, Eds. Academic Press, Orlando, Fla., 1974, pp. 71-87.
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KLUCEWICZ, I. M. A piecewise C' interpolant to arbitrarily spaced data. Comput. Graph. Image Process. 8 (1978), 92-112.
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LAWSON, C. L. Software for C' surface interpolation. In MutZzemotical Software ZZZ, J. R. Rice, Ed Academic Press, Orlando, Fla., 1977, pp. 161-194.
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NIELSON, G. M. Minimum norm interpolation in triangles. SIAM J. Numer. Anal. 17,l (1980), 44-62.
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NIELSON, G. M., AND FRANKE, R. Surface construction based upon triangulations. In Surfaces in Computer Aided Geometric Design, R. E. Barnhill and W. Boehm, Eds. North-Holland, Amsterdam, 1983, pp. 163-177.
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NIELSON, G. M., AND FRANKE, R. A method for construction of surfaces under tension. Rocky Mountain J. Math. 14, 1 (1984), 203-221.
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RENKA, R. J., AND CLINE, A. K. A triangle-based C' interpolation method. Rocky Mountain J. Math. 14, 1 (1984), 223-237.
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SCHUMAKER, L. L. Fitting surface to scattered data. In Approximation Theory ZZ, G. G. Lorentz, C. k. Chui, and L. L. Schumaker, Eds. Academic Press, Orlando, Fla., 1976, pp. 203-268.
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