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To mention a few, the author in [2] investigated continuous-time Markovian jump problems with deficient transition descriptions.
In [18], an H ∞ filtering was developed for the two dimensional continuous time MJLSs with deficient transition descriptions.
The underlying systems are more general, where the deficient transition descriptions are assumed to be completely known, polytopic uncertain, partly unknown, and completely unknown transition rates.
Zhang and Lam [11] considered the Markov jump linear system with incomplete transition descriptions and got the necessary and sufficient criteria in both continuous-time domain and discrete-time cases.
The 2-D systems under consideration are described by the well-known Roesser model and subject to the deficient transition descriptions in the Markov stochastic process, which simultaneously involves the exactly known, partially unknown and uncertain transition rates.
This paper addresses a finite-time H∞ fuzzy control problem for a class of nonlinear Markovian jump delayed systems with partly uncertain transition descriptions, which is represented as a Takagi Sugeno (T S) fuzzy model.
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Secondly, a relaxation scheme for incomplete (i.e., partly known, unknown, and uncertain) transition probability descriptions is introduced.
Transition from description to causality and engineering.
Open image in new window Fig. 1 Schematic diagram of transition zone description in carbonate reservoir with behaviors of capillary pressure and relative permeability.
Overt pronouns are argued to occur when anaphor-antecedent relations are structurally interrupted by minor breaks and discontinuities in discourse structure, caused by changes in temporal, spatial, or action continuity, from transitions in description of a referent's physical activities to his/her mental activity, and from switches in narration from background to foreground information (Pu 2011).
Next steps to be considered in follow-up activities are the use of case studies to further apply the AOP concept in regulatory DNT testing, making use of AOP intersections (common key events) for economic development of screening assays, and addressing the transition from qualitative descriptions to quantitative network modelling.
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