Jean-Pierre Roudneff

16 papers Journal 16
YearRankTypeTitle / Venue / Authors
2009 J jnl
New cases of Reay's conjecture on partitions of points into simplices with k-dimensional intersection.
Eur. J. Comb.
Jean-Pierre Roudneff
2001 J jnl
Partitions of Points into Simplices withk-dimensional Intersection. Part I: The Conic Tverberg's Theorem.
Eur. J. Comb.
Jean-Pierre Roudneff
2001 J jnl
Partitions of Points into Simplices withk-dimensional Intersection. Part II: Proof of Reay's Conjecture in Dimensions 4 and 5.
Eur. J. Comb.
Jean-Pierre Roudneff
1997 J jnl
Cell Decompositions of the Projective Plane with Petrie Polygons of Constant Length.
Discret. Comput. Geom.
Jürgen Bokowski, Jean-Pierre Roudneff, T.-K. Strempel
1996 J jnl
The Maximum Number of Triangles in Arrangements of Pseudolines.
J. Comb. Theory B
Jean-Pierre Roudneff
1991 J jnl
Cells with many facets in arrangements of hyperplanes.
Discret. Math.
Jean-Pierre Roudneff
1990 J jnl
Partitions of points into intersecting tetrahedra.
Discret. Math.
Jean-Pierre Roudneff
1989 J jnl
Arrangements of lines and pseudolines without adjacent triangles.
J. Comb. Theory A
Dragoslav Ljubic, Jean-Pierre Roudneff, Bernd Sturmfels
1989 J jnl
Characterizations of ternary matroids in terms of circuit signatures.
J. Comb. Theory B
Jean-Pierre Roudneff, Marc Wagowski
1989 J jnl
Inseparability graphs of oriented matroids.
Comb.
Jean-Pierre Roudneff
1988 J jnl
Arrangements of Lines with a Minimum Number of Triangles are Simple.
Discret. Comput. Geom.
Jean-Pierre Roudneff
1988 J jnl
Reconstruction of The Orientation Class of An Oriented Matroid.
Eur. J. Comb.
Jean-Pierre Roudneff
1988 J jnl
The vertex picking game and a variation of the game of dots and boxes.
Discret. Math.
Henry Meyniel, Jean-Pierre Roudneff
1988 J jnl
Tverberg-type Theorems for Pseudoconfigurations of Points in the Plane.
Eur. J. Comb.
Jean-Pierre Roudneff
1987 J jnl
An inequality for 3-polytopes.
J. Comb. Theory B
Jean-Pierre Roudneff
1986 J jnl
On the number of triangles in simple arrangements of pseudolines in the real projective plane.
Discret. Math.
Jean-Pierre Roudneff