arXiv Analytics

Sign in

arXiv:math/9809120 [math.CO]AbstractReferencesReviewsResources

A combinatorial determinant

Herbert S. Wilf

Published 1998-09-22, updated 1998-10-25Version 3

A theorem of Mina evaluates the determinant of a matrix with entries $D^j(f(x)^i)$. We note the important special case where the matrix entries are evaluated at $x=0$ and give a simple proof of it, and some applications. We then give a short proof of the general case.

Comments: 5 pages, LaTeX2e source
Categories: math.CO, math.RA
Subjects: 05A19, 15A15
Related articles: Most relevant | Search more
arXiv:math/9810127 [math.CO] (Published 1998-10-20, updated 1999-05-18)
Another Combinatorial Determinant
arXiv:math/9811036 [math.CO] (Published 1998-11-06)
A short proof that ``proper = unit''
arXiv:0911.2809 [math.CO] (Published 2009-11-14, updated 2012-03-06)
A short proof of the tree-packing theorem