Mark F. Novak
Texas Instruments
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ACM Transactions on Graphics | 1985
Jerry R. Van Aken; Mark F. Novak
The midpoint method for deriving efficient scan-conversion algorithms to draw geometric curves on raster displays in described. The method is general and is used to transform the nonparametric equation f(x,y) = 0, which describes the curve, into an algorithms that draws the curve. Floating point arithmetic and time-consuming operations such as multiplies are avoided. The maximum error of the digital approximation produced by the algorithm is one-half the distance between two adjacent pixels on the display grid. The midpoint method is compared with the two-point method used by Bresenham, and is seen to be more accurate (in terms of the linear error) in the general case, without increasing the amount of computation required. The use of the midpoint method is illustrated with examples of lines, circles, and ellipses. The considerzations involved in using the method to derive algorithms for drawing more general classes of curves are discussed.
Archive | 1990
Andrew L. Heilveil; Jerry R. Vanaken; Karl M. Guttag; Donald J. Redwine; Raymond Pinkham; Mark F. Novak
Archive | 1983
Mark F. Novak; Karl M. Guttag
Archive | 1983
Andrew L. Heilveil; Jerry R. Vanaken; Karl M. Guttag; Donald J. Redwine; Raymond Pinkham; Mark F. Novak
Archive | 1990
Karl M. Guttag; Michael D. Asal; Mark F. Novak; Thomas Preston
Archive | 1985
Karl M. Guttag; Mike Asal; Mark F. Novak
Archive | 1989
Karl M. Guttag; Michael D. Asal; Mark F. Novak
Archive | 1984
Robert C. Thaden; Jeffrey C. Bond; John Victor Moravec; Karl M. Guttag; Raymond Pinkham; Mark F. Novak
Archive | 1990
Karl M. Guttag; Michael D. Asal; Neil Tebbutt; Mark F. Novak
Archive | 1985
Jeffrey C. Bond; Karl M. Guttag; Robert C. Thaden; Raymond Pinkham; Mark F. Novak; Mark W. Watts; Jerry R. Vanaken; John Victor Moravec; Rudy J. Albachten