![]() ![]() Applicability of the theoretical formulation has been demonstrated on experimental data for robot motion recognition in a laboratory environment. Specifically, semantic models are constructed in the symbolic domain in an algebraic setting. A formal language-theoretic and symbolic modeling approach is adopted. ![]() Zhabotinsky chemical reaction using a bi-dimensional, cellular automaton. This work was sup-ported in part by the IST Programme of the European Community, under the PASCAL Network of Excellence, IST-2002. a slowdown probability) Car speed based on velocity ( of cells to. This algebraic model formulation avoids any reference to the related notion of probability measures induced by a PFSA. A probabilistic deterministic nite automaton (PDFA) is a nite automaton that has, for each state, a probability distribution over the transitions going This work was supported by EPSRC Grant GR/R86188/01. The vector space is constructed in a stationary setting, which eliminates the need for an initial state in the specification of PFSA. This paper presents the construction of an inner-product space structure on a class of PFSA over the real field via an algebraic approach. Probabilistic finite state automata (PFSA) have found their applications in diverse systems. An inner product space on irreducible and synchronizable probabilistic finite state automata An inner product space on irreducible and synchronizable probabilistic finite state automata ![]()
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