Resumen de A Yosida�Hewitt decomposition for totally monotone set functions on locally compact s-compact topological spaces
We prove for totally monotone set functions defined on the set of Borel sets of a locally compact s-compact topological space a similar decomposition theorem to the famous Yosida�Hewitt�s one for finitely additive measures. This way any totally monotone decomposes into a continuous part and a pathological part which vanishes on the compact subsets. We obtain as corollaries some decompositions for finitely additive set functions and for minitive set functions.
