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  • In this article there is a short description how Groebner basis theory can be used for symbolic manipulation in geometry and computer graphics. There are especially examples from automatic geometric theorem proving, conversion of parametric representation of affine variety into implicit representation and variational geometry.
  • In this article there is a short description how Groebner basis theory can be used for symbolic manipulation in geometry and computer graphics. There are especially examples from automatic geometric theorem proving, conversion of parametric representation of affine variety into implicit representation and variational geometry. (en)
Title
  • Symbolic manipulations in geometry and computer graphics
  • Symbolic manipulations in geometry and computer graphics (en)
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  • Symbolic manipulations in geometry and computer graphics
  • Symbolic manipulations in geometry and computer graphics (en)
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  • RIV/49777513:23520/01:00065542!RIV/2002/MSM/235202/N
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  • S. 7-12
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  • RIV/49777513:23520/01:00065542
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  • polynomial; affine variety; Groebner basis; systém of nonlinear algebraic equations; variationa (en)
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  • [6220AF916D7C]
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  • Symbolic manipulations in geometry and computer graphics
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  • Jednota českých matematiků a fyziků
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  • 80-7157-560-7
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  • 23520
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