APO 发表于 2025-3-23 11:57:16
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Approximation Procedures for Invariant Probability MeasuresIn this chapter we consider a MC on a LCS metric space . with t.p.f. . Suppose for the time being that . E . is an ergodic invariant p.m. for . (see Definition 2.4.1). We address the following issue. Given . L.(µ), we want to evaluate f .,. knowing only that the ergodic invariant p.m. p exists but . itself is not known.脱水 发表于 2025-3-23 21:33:50
Countable Markov Chains 2,… with the discrete topology. In this case.is the o-algebra of all the subsets of.The corresponding one-step t.p.f..is an infinite matrix {P(i, j)} where As in §2.2, the n-step t.p.f. is denoted by.and it can be obtained recursively as..=Pn.for all n = 1, 2 with Po =.the identity matrix.拖网 发表于 2025-3-23 23:32:33
Harris Markov Chainsnsively studied in the literature, mainly because they are by far the MCs that enjoy the strongest properties. In fact, we will see that Harris MCs are the exact analogue in uncountable state spaces of the recurrent countable-state MCs.blackout 发表于 2025-3-24 05:57:01
The Poisson Equationon equation.(a) ., and (b) .with a given function ., called a “charge”, where . is the t.p.f. of a MC on a general measurable space .,. The existence conditions are derived via three different approaches, using canonical pairs, Cesàro averages, and resolvents, in §§8.3, 8.4 and 8.5, respectively.Malleable 发表于 2025-3-24 09:30:10
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uency, the narrow absorption band and so on. Therefore, recently many researchers on MMPAs have focused on multi-band, broadband and tunable absorption. In this chapter, various researches so far about multi-band, broadband and tunable MMPAs are presented and reviewed.FRONT 发表于 2025-3-24 16:12:58
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Onésimo Herná-Lerma,Jean Bernard Lasserrez does not have a recursive complete axiomatization.) We close Sec. 4 with some for remarks on the predicate product logic. Sec. 5 discusses many-sorted calculi and Sec. 6 introduces and studies similarity (fuzzy equality). This notion will be crucial for our analysis of fuzzy control in Chap. 7.浮夸 发表于 2025-3-24 23:56:59
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