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An integral representation of disjointly additive order preserving operators in L1 

To konrad jacobs on the occasion of his sixtieth birthday 

Authors: Ulrich Krengel a; Michael Lin b
Affiliations:   a Institut fuumlr Mathematische Stochastik, Goumlttingen, W-Germany
b Department of Mathematics and Computer Science, Ben Gurion University of the Negev, Beer Sheva, Israel
DOI: 10.1080/07362998808809150
Publication Frequency: 6 issues per year
Published in: journal Stochastic Analysis and Applications, Volume 6, Issue 3 1988 , pages 289 - 304
Formats available: PDF (English)
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Abstract

We give an integral representation of disjointly additive order preserving nonexpansive operators in L1, using a family lcubPt,tRrcub of substochastic kernels. We also characterize the case when the kernels correspond to positive linear operators Tt in L1 of norm ≤ 1. For ./LSAA_A_8809150_O_XML_IMAGES/LSAA_A_8809150_O_ILM0001.gif  we then obtain./LSAA_A_8809150_O_XML_IMAGES/LSAA_A_8809150_O_UM0001.gif where Xtf is the indicator function of lcubf > trcub
Keywords: Disjointly Additive Operator; Integral Representation; Random Mass Transport; Nonlinear Markov Type Operator
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