We generalize discrete-time finite-horizon random walks in order to deal with ambiguity or mis-specification inside the framework of belief functions. Referring to the product rule of conditioning for belief functions, we propose suitable definitions of Markov and time-homogeneity properties. Moreover, we investigate to what extent such properties can be constrained by means of one-step time-homogeneity.
Markov and Time-Homogeneity Properties in Dempster-Shafer Random Walks / Cinfrignini, Andrea; Petturiti, Davide; Vantaggi, Barbara. - (2022), pp. 784-797. - COMMUNICATIONS IN COMPUTER AND INFORMATION SCIENCE. [10.1007/978-3-031-08971-8_63].
Markov and Time-Homogeneity Properties in Dempster-Shafer Random Walks
Cinfrignini, Andrea;Vantaggi, Barbara
2022
Abstract
We generalize discrete-time finite-horizon random walks in order to deal with ambiguity or mis-specification inside the framework of belief functions. Referring to the product rule of conditioning for belief functions, we propose suitable definitions of Markov and time-homogeneity properties. Moreover, we investigate to what extent such properties can be constrained by means of one-step time-homogeneity.File | Dimensione | Formato | |
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