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Original Articles

On the Structure of μ-Classes

Pages 159-165 | Received 01 Jun 2002, Published online: 10 Oct 2011

References

  • Chen , F. and Sederberg , T. 2002 . A new implicit representation of a planar rational curve with high order singularity . Comput. Aided Geom. Design , 19 ( 9.2 ) : 151 – 167 .
  • Chen , F. and Wang , W. 2002 . The μ-basis of a planar rational curve–properties computation . Preprint
  • Chen , F. , Zheng , J. and Sederberg , T. 2001 . The μ-basis of a rational ruled surface . Comput. Aided Geom. Design , 18 ( 1 ) : 61 – 72 .
  • Cox , D. , Little , J. and O'Shea , D. 1998a . Using Algebraic Geometry , Graduate Texts in Mathematics Vol. 185 , New York : Springer-Verlag .
  • Cox , D. , Sederberg , T. and Chen , F. 1998b . The moving line ideal basis of planar rational curves . Comput. Aided Geom. Des. , 15 : 803 – 827 .
  • Zheng , J. and Sederberg , T. 2001 . A direct approach to computing the μ-basis of planar rational curves . J. Symbolic Comput. , 31 ( 5 ) : 619 – 629 .
  • #Communicated by L. Ein.

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