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The physically realistic solution can be identified by invoking the Prigogine principle of minimum entropy production.
The optimal mass-transfer time, minimum entropy production rate and minimum power input are calculated.
We report on the nature of the state of minimum entropy production.
The operational regimes at maximum thermal efficiency, maximum work output and minimum entropy production of these power cycles are compared.
We also develop an approach to study the classical problem of minimum entropy production in stationary flow.
The Liapunov function resembles the thermodynamic entropy production function and the asymptotic stability principle presented is reminiscent of the theorem of minimum entropy production.
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We introduce entropy production into balances, apply the Principle of Minimal Entropy Production and obtain in this way considerable simplifications.
More recently, the minimum of entropy production was considered.
Accordingly, (Fig. 3d), a minimum of entropy production exists for a set of values.
The boundary between uniform and non-uniform fluidization can be detected by stability analysis based on Prigogine's minimum of entropy production principle, and this criterion for N parallel paths can be simplified into calculating the second derivative of pressure drop through one path with respect of ΦT.
Prigogine's principle of minimum rate of entropy production has a physical interpretation when it applies, but is not strictly valid except for a very special case.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com