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- W2406935863 abstract "A system S is an entity that can be in one of several states. Let S be the set of states of S. An n-dimensional Markov representation is an injective map ρ : S → Q onto an affine hyperplane Q of an n-dimensional Hilbert space H over R. We denote the inner product in H by 〈x|y〉 and assume Q = {x ∈ H | τ(x) = 1}, where τ : H → R is a linear functional. Given the representation ρ, we identify S with Q and speak of Q as the collection of (Markov) states of S. An n-dimensional Markov system S admits a standard representation σ : S → Q into the euclidean coordinate space Rn with inner product" @default.
- W2406935863 created "2016-06-24" @default.
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- W2406935863 date "2013-01-01" @default.
- W2406935863 modified "2023-09-26" @default.
- W2406935863 title "Observation and evolution of finite-dimensional Markov systems" @default.
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