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- W2264478434 abstract "For a measurable map $T$ and a sequence of $T$-invariant probability measures $mu_n$ that converges in some sense to a $T$-invariant probability measure $mu$, an estimate from below for the Kolmogorov--Sinai entropy of $T$ with respect to $mu$ is suggested in terms of the entropies of $T$ with respect to $mu_1$, $mu_2$, dots. This result is obtained under the assumption that some generating partition has finite entropy. By an explicite example it is shown that, in general, this assumption cannot be removed." @default.
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- W2264478434 date "2016-06-01" @default.
- W2264478434 modified "2023-09-27" @default.
- W2264478434 title "Weak approximation of an invariant measure and a low boundary of the entropy, II" @default.
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