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This paper describes the mathematical formulation of a class of three-dimensional surfaces parametrically represented for efficient computer display. The degrees of freedom in the representation are such as to provide a rich variety of surfaces with convenient parameters for manipulation and constraint satisfaction. Historically this work began as an investigation of the properties of rational parametric cubics, a class of curves well-suited to the Harvard three-dimensional display. The desire to represent curvilinear surfaces in terms of these curves and an introduction to the Coons' surface formulation were sufficient to suggest the approach discussed here.
Theodore M. P. Lee (Wed,) studied this question.
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