About this scholarly article

Lower Bounds for Cubical Pseudomanifolds by Klee, Steven is a scholarly article available to read on EtoBox.

It is verified that the number of vertices in a $d$-dimensional cubical pseudomanifold is at least $2^{d+1}$. Using Adin's cubical $h$-vector, the generalized lower bound conjecture is established for all cubical 4-spheres, as well as for some special classes cubical spheres in higher dimensions.

Author

Klee, Steven

Published

2009

Language

EN