Uncovering Metabolic Objectives Pursued by Changes of Enzyme Levels

Expression profiling and proteomic techniques reveal significant variations in the levels of thousands of mRNAs and proteins in response to environmental changes such as substrate depletion, oxidative stress, and hormonal stimulation. However, in most cases the functional implications of these variations remain elusive. One crucial problem complicating the functional interpretation of high‐throughput data is that changes of protein levels do not simply translate into equivalent changes in the rate of the associated chemical processes due to various modes of enzyme regulation and the instantaneous effect of changed metabolite concentrations on adjacent flux rates. Here, we outline a theoretical concept to exploit information on (relative) changes in the level of metabolic enzymes for the prediction of (relative) flux changes in the underlying metabolic network. Our approach rests on the assumption that size and direction of fluxes (flux distribution) in the network are determined by an optimization principle in that the production of the physiologically relevant output metabolites is accomplished with minimal total flux. The prediction method comprises two main steps. First, we approximate (unknown) flux changes by a linear combination of so‐called minimal flux modes, each representing a specific flux distribution minimally required to accomplish the production of only one of the numerous functionally relevant output metabolites. Second, the unknown coefficients of this decomposition are chosen such that a maximal correlation with observed differential expression data is obtained. Based on simulated enzyme expression scenarios in a metabolic model of the human red blood cell, we demonstrate the predictive capacity of our method.

[1]  H. Holzhütter The principle of flux minimization and its application to estimate stationary fluxes in metabolic networks. , 2004, European journal of biochemistry.

[2]  R. Sharan,et al.  A genome-scale computational study of the interplay between transcriptional regulation and metabolism , 2007, Molecular systems biology.

[3]  B. Palsson,et al.  Network analysis of intermediary metabolism using linear optimization. II. Interpretation of hybridoma cell metabolism. , 1992, Journal of theoretical biology.

[4]  Andreas Beyer,et al.  Posttranscriptional Expression Regulation: What Determines Translation Rates? , 2007, PLoS Comput. Biol..

[5]  H. Holzhütter,et al.  Composition of metabolic flux distributions by functionally interpretable minimal flux modes (MinModes). , 2006, Genome informatics. International Conference on Genome Informatics.

[6]  J. Snoep,et al.  A comparative analysis of kinetic models of erythrocyte glycolysis. , 2008, Journal of theoretical biology.

[7]  H. Kacser,et al.  The control of flux. , 1995, Biochemical Society transactions.

[8]  D. Fell,et al.  Fat synthesis in adipose tissue. An examination of stoichiometric constraints. , 1986, The Biochemical journal.

[9]  M. R. Watson,et al.  A discrete model of bacterial metabolism , 1986, Comput. Appl. Biosci..

[10]  Barbara M. Bakker,et al.  Unraveling the complexity of flux regulation: A new method demonstrated for nutrient starvation in Saccharomyces cerevisiae , 2006, Proceedings of the National Academy of Sciences of the United States of America.

[11]  S. Gygi,et al.  Correlation between Protein and mRNA Abundance in Yeast , 1999, Molecular and Cellular Biology.

[12]  B. Palsson,et al.  In silico predictions of Escherichia coli metabolic capabilities are consistent with experimental data , 2001, Nature Biotechnology.

[13]  H. Holzhütter,et al.  Use of mathematical models for predicting the metabolic effect of large-scale enzyme activity alterations. Application to enzyme deficiencies of red blood cells. , 1995, European journal of biochemistry.

[14]  B. Palsson,et al.  Network analysis of intermediary metabolism using linear optimization. I. Development of mathematical formalism. , 1992, Journal of theoretical biology.

[15]  M. Kuo,et al.  High-throughput biology in the postgenomic era. , 2006, Journal of vascular and interventional radiology : JVIR.

[16]  B. Palsson,et al.  Saccharomyces cerevisiae phenotypes can be predicted by using constraint-based analysis of a genome-scale reconstructed metabolic network , 2003, Proceedings of the National Academy of Sciences of the United States of America.

[17]  B. Palsson,et al.  Metabolic Capabilities of Escherichia coli II. Optimal Growth Patterns , 1993 .

[18]  M. Gerstein,et al.  Comparing protein abundance and mRNA expression levels on a genomic scale , 2003, Genome Biology.

[19]  H. Westerhoff,et al.  Transcriptome meets metabolome: hierarchical and metabolic regulation of the glycolytic pathway , 2001, FEBS letters.

[20]  Reinhart Heinrich,et al.  A linear steady-state treatment of enzymatic chains. General properties, control and effector strength. , 1974, European journal of biochemistry.

[21]  Andreas Beyer,et al.  Post-transcriptional Expression Regulation in the Yeast Saccharomyces cerevisiae on a Genomic Scale*S , 2004, Molecular & Cellular Proteomics.