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A list of all pages that have property "Description" with value "The '''protonmotive pressure''', ∆<sub>m</sub>''Π''<sub>H<sup>+</sup></sub> or ''pmP'' [kPa], is an extension of Peter Mitchell’s concept of the [[protonmotive force]] ''pmF'', based on Fick’s law of diffusion and Einstein’s diffusion equation, accounting for osmotic pressure (corresponding to the diffusion term in the ''pmF'') and electric pressure (the electric term or membrane potential in the ''pmF''). The linearity of the generalized flow-pressure relationship explains the non-ohmic flow-force dependence in the proton leak rate as a function of membrane potential. The total motive pressure (motive = electric + chemical) is distinguished from the partial components by subscript ‘m’, ∆<sub>m</sub>''Π''<sub>H<sup>+</sup></sub>, ∆<sub>m</sub>''Π''<sub>H<sup>+</sup></sub> = ∆<sub>d</sub>''Π''<sub>H<sup>+</sup></sub> + ∆<sub>el</sub>''Π''<sub>p<sup>+</sup></sub>". Since there have been only a few results, also nearby values are displayed.

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    • Protonmotive pressure  + (The '''protonmotive pressure''', ∆<sub&The '''protonmotive pressure''', ∆<sub>m</sub>''Π''<sub>H<sup>+</sup></sub> or ''pmP'' [kPa], is an extension of Peter Mitchell’s concept of the [[protonmotive force]] ''pmF'', based on Fick’s law of diffusion and Einstein’s diffusion equation, accounting for osmotic pressure (corresponding to the diffusion term in the ''pmF'') and electric pressure (the electric term or membrane potential in the ''pmF''). The linearity of the generalized flow-pressure relationship explains the non-ohmic flow-force dependence in the proton leak rate as a function of membrane potential.</br></br>The total motive pressure (motive = electric + chemical) is distinguished from the partial components by subscript ‘m’, ∆<sub>m</sub>''Π''<sub>H<sup>+</sup></sub>,</br></br> ∆<sub>m</sub>''Π''<sub>H<sup>+</sup></sub> = ∆<sub>d</sub>''Π''<sub>H<sup>+</sup></sub> + ∆<sub>el</sub>''Π''<sub>p<sup>+</sup></sub>ub>''Π''<sub>H<sup>+</sup></sub> = ∆<sub>d</sub>''Π''<sub>H<sup>+</sup></sub> + ∆<sub>el</sub>''Π''<sub>p<sup>+</sup></sub>)