Abstract

A current trend in neuroscience research is the use of stable isotope tracers in order to address metabolic processes in vivo. The tracers produce a huge number of metabolite forms that differ according to the number and position of labeled isotopes in the carbon skeleton (isotopomers) and such a large variety makes the analysis of isotopomer data highly complex. On the other hand, this multiplicity of forms does provide sufficient information to address cell operation in vivo. By the end of last millennium, a number of tools have been developed for estimation of metabolic flux profile from any possible isotopomer distribution data. However, although well elaborated, these tools were limited to steady state analysis, and the obtained set of fluxes remained disconnected from their biochemical context. In this review we focus on a new numerical analytical approach that integrates kinetic and metabolic flux analysis. The related computational algorithm estimates the dynamic flux based on the time-dependent distribution of all possible isotopomers of metabolic pathway intermediates that are generated from a labeled substrate. The new algorithm connects specific tracer data with enzyme kinetic characteristics, thereby extending the amount of data available for analysis: it uses enzyme kinetic data to estimate the flux profile, and vice versa, for the kinetic analysis it uses in vivo tracer data to reveal the biochemical basis of the estimated metabolic fluxes.

Highlights

  • Metabolic networks of living cells produce the intricate redistribution of carbon skeleton atoms of substrates

  • In this review we focus on a new numerical analytical approach that integrates kinetic and metabolic flux analysis

  • The catalytic cycle consists of a series of reversible elementary steps: binding of donor substrate and formation (k1, k-1) of a covalent enzyme-substrate complex (E*xu5p); splitting (k2, k-2) of donor substrate and formation of a covalently bound intermediate and an aldose (g3p); both are localized in the active site of the enzyme (EG*g3p)

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Summary

Fructose g6p 2

SpFclieghreuomrteiec 2orefatchteiomnsetabolic reactions simulated in the model comprising glycolysis and gluconeogenesis, PPP, TCA cycle and anaScheme of the metabolic reactions simulated in the model comprising glycolysis and gluconeogenesis, PPP, TCA cycle and anaplerotic reactions. In this situation the number of isotope exchange fluxes related to the TK reactions increases, but all of them can be expressed through the elementary rate constants in the way similar to that indicated in the Figure 3 legend. Analysis of experimental data starts from execution of the kinetic model simulating time course of metabolite concentrations and fluxes, which are used in the second step of simulation of corresponding labeled isotopomer distribution. Abbreviations cit, citrate; dhap, dihydroxyacetone phosphate; e4p, erythrose-4-phosphate; g6p, glucose-6-phosphate; g3p, glyceraldehyde-3-phosphate; f6p, fructose-6-phosphate; glu, glutamate; lac, lactate; oaa, oxaloacetate; pep, phosphoenolpyruvate; PPP, pentose phosphate pathway; pyr, pyruvate; r5p, ribose-5-phosphate; s7p, sedoheptulose-7phosphate; TA, transaldolase; TK, transketolase; xu5p, xylulose-5-phosphate; NMR, nuclear magnetic resonance; MS, mass spectrometry; MFA, metabolic flux analysis

Szyperski T
42. Shepherd GM

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