A local structure of stationary perfectly noiseless codes between stationary non-ergodic sources. III. Relative isomorphism of non-ergodic transformations
Štefan Šujan (1985)
Kybernetika
Similarity:
The search session has expired. Please query the service again.
The search session has expired. Please query the service again.
The search session has expired. Please query the service again.
Displaying similar documents to “Obituary. Štefan Šujan 1947 - 1985”
A local structure of stationary perfectly noiseless codes between stationary non-ergodic sources. III. Relative isomorphism of non-ergodic transformations
A local structure of stationary perfectly noiseless codes between stationary non-ergodic sources. II. Applications
Štefan Šujan (1982)
Kybernetika
Similarity:
Some thoughts about Segal's ergodic theorem
Daniel W. Stroock (2010)
Colloquium Mathematicae
Similarity:
Over fifty years ago, Irving Segal proved a theorem which leads to a characterization of those orthogonal transformations on a Hilbert space which induce ergodic transformations. Because Segal did not present his result in a way which made it readily accessible to specialists in ergodic theory, it was difficult for them to appreciate what he had done. The purpose of this note is to state and prove Segal's result in a way which, I hope, will win it the recognition which it deserves. ...
A local structure of stationary perfectly noiseless codes between stationary non-ergodic sources. I. General considerations
Štefan Šujan (1982)
Kybernetika
Similarity:
Channels with additive asymptotically mean stationary noise
Štefan Šujan (1981)
Kybernetika
Similarity:
Ergodic theory approach to chaos: Remarks and computational aspects
Paweł J. Mitkowski, Wojciech Mitkowski (2012)
International Journal of Applied Mathematics and Computer Science
Similarity:
We discuss basic notions of the ergodic theory approach to chaos. Based on simple examples we show some characteristic features of ergodic and mixing behaviour. Then we investigate an infinite dimensional model (delay differential equation) of erythropoiesis (red blood cell production process) formulated by Lasota. We show its computational analysis on the previously presented theory and examples. Our calculations suggest that the infinite dimensional model considered possesses an attractor...