2012
DOI: 10.1126/science.1216882
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Multidimensional Optimality of Microbial Metabolism

Abstract: Although the network topology of metabolism is well known, understanding the principles that govern the distribution of fluxes through metabolism lags behind. Experimentally, these fluxes can be measured by (13)C-flux analysis, and there has been a long-standing interest in understanding this functional network operation from an evolutionary perspective. On the basis of (13)C-determined fluxes from nine bacteria and multi-objective optimization theory, we show that metabolism operates close to the Pareto-optim… Show more

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Cited by 388 publications
(439 citation statements)
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“…We validate this prediction by measuring the intracellular pH in live cyanobacterial cells (Synechococcus elongatus PCC 7942). Thus, the CCM offers another example where the properties of complex systems central to bacterial growth are well-explained by the principle of energetic cost minimization (24)(25)(26), in this case explaining the remodeling of cytosolic pH and transport modalities to minimize the cost of Ci accumulation for the CCM.…”
mentioning
confidence: 99%
“…We validate this prediction by measuring the intracellular pH in live cyanobacterial cells (Synechococcus elongatus PCC 7942). Thus, the CCM offers another example where the properties of complex systems central to bacterial growth are well-explained by the principle of energetic cost minimization (24)(25)(26), in this case explaining the remodeling of cytosolic pH and transport modalities to minimize the cost of Ci accumulation for the CCM.…”
mentioning
confidence: 99%
“…Szekely et al 26 calculate the Pareto front of biological homeostasis circuits in the space of employed parameters. Moreover, Schuetz et al 27 used a metabolic model to provide flux estimates 28 , and proposed that Escherichia coli has evolved towards optimal flux distributions in one condition while minimizing the changes required between conditions.…”
mentioning
confidence: 99%
“…49 Previous studies showed that objective functions compete against each other. 27,47,50 This means that one objective function can only be improved if another is worsened. Optimal solutions for competing objectives are called Pareto optimal.…”
Section: Response Of Saccharomyces Cerevisiae To a Glucose Pulsementioning
confidence: 99%