Title of article :
Spiral arc spline approximation to a planar spiral
Author/Authors :
Meek، نويسنده , , D.S. and Walton، نويسنده , , D.J.، نويسنده ,
Issue Information :
روزنامه با شماره پیاپی سال 1999
Pages :
10
From page :
21
To page :
30
Abstract :
A biarc is a one-parameter family of G1 curves that can satisfy G1 Hermite data at two points. An arc spline approximation to a smooth planar curve can be found by reading G1 Hermite data from the curve and fitting a biarc between each pair of data points. The resulting collection of biarcs forms a G1 arc spline that interpolates the entire set of G1 Hermite data. If the smooth curve is a spiral, it is desirable that the arc spline approximation also be a spiral. Several methods are described for choosing the free parameters of the biarcs so that the arc spline approximation to a smooth spiral is a spiral.
Keywords :
Approximation of a spiral , Arc spline
Journal title :
Journal of Computational and Applied Mathematics
Serial Year :
1999
Journal title :
Journal of Computational and Applied Mathematics
Record number :
1550081
Link To Document :
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