Tilting Sets on Cylinders

Bootstrap Tilting Inference and Large Data Sets

and hypothesis tests using fast bootstrap methods, and ways to make bootstrapping feasible for large data sets. Classical inference (intervals and tests) methods are known to be inaccurate when the underlying assumptions are violated, the usual case in practice. For example, skewness causes the usual t-test to be in error. The new methods would be an order of magnitude (power of p (n), where n ...

On perfect double dominating sets in grids cylinders and tori

Extraction of cylinders and cones from minimal point sets

We propose new algebraic methods for extracting cylinders and cones from minimal point sets, including oriented points. More precisely, we are interested in computing efficiently cylinders through a set of three points, one of them being oriented, or through a set of five simple points. We are also interested in computing efficiently cones through a set of two oriented points, through a set of ...

Black Holes on Cylinders

We take steps toward constructing explicit solutions that describe non-extremal charged dilatonic branes of string/M-theory with a transverse circle. Using a new coordinate system we find an ansatz for the solutions with only one unknown function. We show that this function is independent of the charge and our ansatz can therefore also be used to construct neutral black holes on cylinders and n...

Tilting Bundles on Orders on P

We introduce a class of orders on P called Geigle-Lenzing orders and show that they have tilting bundles. Moreover we show that their module categories are equivalent to the categories of coherent sheaves on Geigle-Lenzing spaces introduced in [HIMO].