We show that for any polyhedron $P$ which is not an integer g-polymatroid, there is an integer g-polymatroid $Q$ such that $P \cap Q$ is non-integer.
Bibtex entry:
AUTHOR | = | {Pap, J{\'u}lia}, |
TITLE | = | {A note on generalized polymatroids}, |
NOTE | = | {{\tt egres.elte.hu}}, |
INSTITUTION | = | {Egerv{\'a}ry Research Group, Budapest}, |
YEAR | = | {2011}, |
NUMBER | = | {QP-2011-03} |