Abstract
Recently a connection has been found between the improper Kurzweil-Henstock integral on the real line and the integral over a compact space. In this paper these results are extended to a Pettis-type integral for the case of functions with values in Riesz spaces with ``enough" order continuous functionals.
Citation
A. Boccuto. B. Riečan. "A note on a Pettis-Kurzweil-Henstock type integral in Riesz spaces.." Real Anal. Exchange 28 (1) 153 - 162, 2002-2003.
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