Category:Geometric transversal theory
In mathematics, geometrical transversal theory is a subfield of convex anddiscrete geometry that studies the intersections of classes of sets. Classical geometrical transversal theory studies the class of convex sets. Contemporary geometric transversal theory considers also more general sets, which have been studied with algebraic topology.[1] In the literature of mathematics, "geometric transversal theory" (including "Helly-type theorems") is coded as "52A35" in the Mathematics Subject Classification scheme (MSC2010).[2]
References
- ^ Template:Cite article
- ^ "52A35 Helly-type theorems and geometric transversal theory". 2 November 2010.
- Template:Cite article
- Danzer, L.; Grünbaum, B.; Klee, V. (1963), "Helly's theorem and its relatives", Convexity, Proc. Symp. Pure Math., vol. 7, American Mathematical Society, pp. 101–179.
- Eckhoff, J. (1993), "Helly, Radon, and Carathéodory type theorems", Handbook of Convex Geometry, vol. A, B, Amsterdam: North-Holland, pp. 389–448.
This category corresponds roughly to MSC 52A35 ''52A35 Helly-type theorems and geometric transversal theory''; see 52A35 at MathSciNet and 52A35 at zbMATH.
Pages in category "Geometric transversal theory"
The following 5 pages are in this category, out of 5 total. This list may not reflect recent changes.