Generalized entropy of induced zero-entropy systems
Given a compact metric space $X$ and a continuous map $T: X \to X$, the induced hyperspace map $T_\mathcal{K}$ acts on the hyperspace $\mathcal{K}(X)$ of nonempty closed sets of $X$, and the measure-induced map $T_*$ acts on the space of probability measures $\mathcal{M}(X)$.
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Entropy generation analysis for MHD flow of water past an accelerated plate. [PDF]
Abdelhameed TN.
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Entropy generation for exact irreversibility analysis in the MHD channel flow of Williamson fluid with combined convective-radiative boundary conditions. [PDF]
Nadeem S +3 more
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Assessment of thermohydraulic performance and entropy generation in an evacuated tube solar collector employing pure water and nanofluids as working fluids. [PDF]
López-Núñez OA +5 more
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Cattano Christov double diffusion model for third grade nanofluid flow over a stretching Riga plate with entropy generation analysis. [PDF]
Kumar M +5 more
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Impact of Moving Walls and Entropy Generation on Doubly Diffusive Mixed Convection of Casson Fluid in Two-Sided Driven Enclosure. [PDF]
Sivasankaran S +2 more
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The baffle shape effects on natural convection flow and entropy generation in a nanofluid-filled permeable container with a magnetic field. [PDF]
Abderrahmane A +6 more
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Electroosmotic MHD ternary hybrid Jeffery nanofluid flow through a ciliated vertical channel with gyrotactic microorganisms: Entropy generation optimization. [PDF]
Mishra NK +4 more
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The purpose of this note is to study Renyi entropies from the ergodic theory viewpoint. Applications of the Renyi entropies to dynamical systems seem to have first appeared in the physical literature in order to define chaotic behaviour numerically. Here the authors present an elegant and mathematically rigorous approach to Renyi entropies.
Verbitskij, E. A., Takens, F.
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GENERAL ENTROPY OF GENERAL MEASURES
International Journal of Uncertainty, Fuzziness and Knowledge-Based Systems, 2002The concept of entropy is an important part of the theory of additive measures. In this paper, a definition of entropy is introduced for general (not necessarily additive) measures as the infinum of the Shannon entropies of "subordinate" additive measures. Several properties of the general entropy are discussed and proved.
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