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In [[algebraic geometry]], the '''Reiss relation''', introduced by {{harvs|txt|last=Reiss|authorlink=Michel Reiss|year=1837}},  is a condition on the second-order elements of the points of a plane algebraic curve meeting a given line.
 
==Statement==
 
If ''C'' is a complex plane curve given by the zeros of a polynomial ''f''(''x'',''y'') of two variables, and ''L'' is a line meeting ''C'' transversely and not meeting ''C'' at infinity, then
:<math>\sum\frac{f_{xx}f_y^2-2f_{xy}f_xf_y+f_{yy}f_x^2}{f_y^3}=0</math>
where the sum is over the points of intersection of ''C'' and ''L'', and ''f''<sub>''x''</sub>, ''f''<sub>''xy''</sub> and so on stand for partial derivatives of ''f''  {{harv|Griffiths|Harris|1994|loc=p. 675}}.
This can also be written as
:<math>\sum\frac{\kappa}{\sin(\theta)^3}=0</math>
where κ is the curvature of the curve ''C'' and θ is the angle its tangent line makes with ''L'', and the sum is again over the points of intersection of ''C'' and ''L'' {{harv|Griffiths|Harris|1994|loc=p. 677}}.
 
==References==
 
*{{Citation | last1=Griffiths | first1=Phillip | author1-link=Phillip Griffiths | last2=Harris | first2=Joseph | author2-link=Joe Harris (mathematician) | title=Principles of algebraic geometry | publisher=[[John Wiley & Sons]] | location=New York | series=Wiley Classics Library | isbn=978-0-471-05059-9 | id={{MathSciNet | id = 1288523}} | year=1994}}
*{{Citation | last1=Segre | first1=Beniamino | title=Some properties of differentiable varieties and transformations: with special reference to the analytic and algebraic cases | publisher=[[Springer-Verlag]] | location=Berlin, New York | series=Ergebnisse der Mathematik und ihrer Grenzgebiete | isbn=978-3-540-05085-8 | id={{MR|0278222}} | year=1971 | volume=13}}
*Akivis, M. A.; Goldberg, V. V.: Projective differential geometry of submanifolds. North-Holland Mathematical Library, 49. North-Holland Publishing Co., Amsterdam, 1993 (chapter 8).
 
[[Category:Algebraic geometry]]

Revision as of 00:24, 30 October 2013

In algebraic geometry, the Reiss relation, introduced by Template:Harvs, is a condition on the second-order elements of the points of a plane algebraic curve meeting a given line.

Statement

If C is a complex plane curve given by the zeros of a polynomial f(x,y) of two variables, and L is a line meeting C transversely and not meeting C at infinity, then

fxxfy22fxyfxfy+fyyfx2fy3=0

where the sum is over the points of intersection of C and L, and fx, fxy and so on stand for partial derivatives of f Template:Harv. This can also be written as

κsin(θ)3=0

where κ is the curvature of the curve C and θ is the angle its tangent line makes with L, and the sum is again over the points of intersection of C and L Template:Harv.

References

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