The chromatic number of the q-Kneser graph for large q

We obtain a new weak Hilton-Milner type result for intersecting families ofk-spaces inF2kq, which improves several known results. In particular the chromaticnumber of theq-Kneser graphqKn:kwas previously known forn >2k(except forn= 2k+1 andq= 2) ork 5, so that the only remaining open cases are (n, k) = (2k, k) withq∈{2,3,4}and (n, k) = (2k+ 1, k) withq= 2

NF99-405 Processing Corn Grain for Dairy Cows

This NebFact offers suggestions for processing forn for lactating cows

One dimensional estimates for the Bergman kernel and logarithmic capacity

Carleson showed that the Bergman space for a domain on the plane is trivial if and only if its complement is polar. Here we give a quantitative version of this result. One is the Suita conjecture, established by the first-named author in 2012, the other is an upper bound for the Bergman kernel in terms of logarithmic capacity. We give some other estimates for those quantities as well. We also show that the volume of sublevel sets for the Green function is not convex for all regular non simply connected domains, generalizing a recent example of Forn\ae ss.Comment: 8 page

My Father, My Country: the Sierra Leonean writer, Aminatta Forna

This review article explores the life and writing of Sierra Leonean writer Aminatta Forn