Results 251 to 260 of about 101,837 (275)

Accretive Operators and Markov Decision Processes

Mathematics of Operations Research, 1980
The dynamic programming functional equation for an abstract, continuous parameter, Markov decision process is shown to involve an operator which is m-accretive, thus giving rise to a nonlinear semigroup, called the Bellman semigroup. A class of controls is specified for which the maximum expected reward over a finite planning horizon is given by this ...
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Markov Processes and Semigroups of Operators

Theory of Probability & Its Applications, 1956
In this paper the relations between various semigroups of operators and between various infinitesimal operators connected with a homogeneous in t Markov process are investigated. General conditions are established under which the Markov process is determined by its corresponding infinitesimal operator.Let $U_t $ be a semigroup of linear operators in ...
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Markov and Frobenius-Perron Operators

1994
Taking into account the concepts of the preceding chapter, we are now ready to formally introduce the Frobenius—Perron operator, which, as we saw in Chapter 1, is of considerable use in studying the evolution of densities under the operation of deterministic systems.
Andrzej Lasota, Michael C. Mackey
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Iterates and Invariant Measures for Markov Operators

Results in Mathematics, 2021
Ana Maria Acu, Ioan Rasa
exaly  

Markov operators on multimeasures

2006
In this paper, we study some IFS Markov operators on set-valued measures (multimeasures). For this, we consider countable additivity with respect to the Minkowski sum of compact and convex sets and countable additivity with respect to (the Hausdorff closure of) unions of compact sets.
Davide La Torre, Franklin Mendivil
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Remarks on convergence of Markov operators

2002
The authors show that, for \(p\) in \(]0,+\infty[\), the \(p\)--strong convergence of a sequence \(\{T_n\}\) of Markov operators to the Markov operator \(T\) (defined at p. 909) is equivalent to convergence in the Lebesgue measure of \(\{T_nf\}\) to \(Tf\) for all \(f\) in \(L^{+\infty}(I)\) (Theorem 1).
Li, X., MikusiÅ„ski, P., Taylor, M. D.   +2 more
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Markov Operators

2015
Tanja Eisner, Bálint Farkas, Markus Haase, Rainer Nagel   +3 more
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Extremality and factorizability of Markov operators

Journal of Mathematical Analysis and Applications, 2020
Tippawan Santiwipanont, Songkiat Sumetkijakan   +1 more
exaly  

Markov Operators

2009
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Approximation theorems for Markov operators

Zeitschrift f�r Wahrscheinlichkeitstheorie und Verwandte Gebiete, 1972
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