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On the Osculating Spaces of a Rational Norm Curve, which Cut a Linear Complex in Null Variant Complexes


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1 Annamalai University, India
     

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The lines of a linear complex L in [n] which lie in a sub-space [r] form a linear complex in that sub-space, which may be denoted by L[r]. If L[r] has at least one singular point, then it is said to be null-variant.
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  • On the Osculating Spaces of a Rational Norm Curve, which Cut a Linear Complex in Null Variant Complexes

Abstract Views: 204  |  PDF Views: 0

Authors

B. Ramamurti
Annamalai University, India

Abstract


The lines of a linear complex L in [n] which lie in a sub-space [r] form a linear complex in that sub-space, which may be denoted by L[r]. If L[r] has at least one singular point, then it is said to be null-variant.