© Geometry & Topology PublicationsFrom any configuration of finitely many points in Euclidean three-space, Atiyah constructed a determinant and conjectured that it was always non-zero. In this article we prove the conjecture for the case of four points
Abstract. The concept of perfection of a polytope was introduced by S. A. Robertson. Intuitively spe...
AbstractThe important role of Hadamard designs for applications in several fields has been long esta...
The important role of Hadamard designs for applications in several fields has been long established....
Abstract. For the case of 4 points in Euclidean space, we present a computer aided proof of Conjectu...
AbstractThe twelve point Desmic configuration in Euclidean three space is composed of three finite s...
AbstractThis note answers affirmatively the following question which appeared in a list of problems ...
Djokovic, Dragomir Z.. (2002), "Proof of Atiyah's conjecture for two special types of conf...
AbstractWe show that topological (n4) point–line configurations exist for all n≥17. It has been prov...
Abstract. An (nk) configuration is a set of n points and n lines such that each point lies on k line...
The three lines 1i = aix +biy+ ci = 0, i = 1, 2, 3, meet in a point if the third order determinant │...
It was shown by Raz-Sharir-De Zeeuw (2016) that the number of coplanar quadruples among n points on ...
AbstractUsing oriented matroids, and with the help of a computer, we have found a set of 10 points i...
We show that, for any positive integers n and m, if a set S ⊂ Rm intersects every m − 1 dimensional ...
Erd\H{o}s and Fishburn studied the maximum number of points in the plane that span $k$ distances and...
A finite planar point set P is called a magic configuration if there is an assignment of positive we...
Abstract. The concept of perfection of a polytope was introduced by S. A. Robertson. Intuitively spe...
AbstractThe important role of Hadamard designs for applications in several fields has been long esta...
The important role of Hadamard designs for applications in several fields has been long established....
Abstract. For the case of 4 points in Euclidean space, we present a computer aided proof of Conjectu...
AbstractThe twelve point Desmic configuration in Euclidean three space is composed of three finite s...
AbstractThis note answers affirmatively the following question which appeared in a list of problems ...
Djokovic, Dragomir Z.. (2002), "Proof of Atiyah's conjecture for two special types of conf...
AbstractWe show that topological (n4) point–line configurations exist for all n≥17. It has been prov...
Abstract. An (nk) configuration is a set of n points and n lines such that each point lies on k line...
The three lines 1i = aix +biy+ ci = 0, i = 1, 2, 3, meet in a point if the third order determinant │...
It was shown by Raz-Sharir-De Zeeuw (2016) that the number of coplanar quadruples among n points on ...
AbstractUsing oriented matroids, and with the help of a computer, we have found a set of 10 points i...
We show that, for any positive integers n and m, if a set S ⊂ Rm intersects every m − 1 dimensional ...
Erd\H{o}s and Fishburn studied the maximum number of points in the plane that span $k$ distances and...
A finite planar point set P is called a magic configuration if there is an assignment of positive we...
Abstract. The concept of perfection of a polytope was introduced by S. A. Robertson. Intuitively spe...
AbstractThe important role of Hadamard designs for applications in several fields has been long esta...
The important role of Hadamard designs for applications in several fields has been long established....