Let and be signed measures or complex measures on the same measurable space . We say that is absolutely continuous with respect to if, for each such that , it holds that . This is usually denoted by .
If is a finite signed or complex measure and , the following useful property holds: for each , there is a such that whenever .
|Date of creation||2013-03-22 13:26:12|
|Last modified on||2013-03-22 13:26:12|
|Last modified by||Koro (127)|