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Fano plane

Known as: Fano configuration, Fano's Geometry 
In finite geometry, the Fano plane (after Gino Fano) is the finite projective plane of order 2, having the smallest possible number of points and… 
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Related topics

Related topics

17 relations
Binary matroidCycles and fixed pointsEulerian matroidGraphic matroid

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2017
2017
Residual q-Fano Planes and Related Structures
One of the most intriguing problems, in $q$-analogs of designs, is the existence question of an infinite family of $q$-analog of… 
2013
2013
Combination of Cubic and Quartic Plane Curve
 The set of complex eigenvalues of unistochastic matrices of order three forms a deltoid.  A cross-section of the set of… 
2010
2010
Twisted Fano spaces and their classification, linear completions of systems of triangle perspectives
Twisted Fano spaces i.e. linear spaces with the parameters of PG(3, 2) which contain a pencil of Fano subplanes are completely… 
2010
2010
Perfect matchings with restricted intersection in cubic graphs
2008
2008
Q-factorial Gorenstein toric Fano varieties with large Picard number
Q-factorial Gorenstein toric Fano varieties X of dimension d with Picard number rho(X) correspond to simplicial reflexive d… 
2008
2008
Geometric structures on uniruled projective manifolds defined by their varieties of minimal rational tangents
— In a joint research programme with Jun-Muk Hwang we have been investigating geometric structures on uniruled projective… 
2008
2008
On Fan Raspaud Conjecture
A conjecture of Fan and Raspaud [3] asserts that every bridgeless cubic graph con-tains three perfect matchings with empty… 
2000
2000
Symmetric Graph Designs
Abstract. We introduce the notion of a symmetric graph design which is a common generalization of symmetric BIBDs and of… 
1998
1998
The Klein Quartic, the Fano Plane and Curves Representing Designs
The projective plane curve with defining equation X 3 Y + Y 3 Z + Z 3 X = 0 has been studied for numerous reasons since Klein [19… 
1997
1997
Projective and affine planes
This chapter and the following two are in a relationship similar to the three parts of Chapter 2: the combinatorial part will be… 
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