Subnetwork analysis reveals dynamic features of complex (bio)chemical networks
暂无分享,去创建一个
Jörg Raisch | Dietrich Flockerzi | Carsten Conradi | Jörg Stelling | J. Stelling | D. Flockerzi | J. Raisch | C. Conradi
[1] M. Feinberg. The existence and uniqueness of steady states for a class of chemical reaction networks , 1995 .
[2] B. Palsson,et al. Genome-scale models of microbial cells: evaluating the consequences of constraints , 2004, Nature Reviews Microbiology.
[3] J. Stelling,et al. Robustness of Cellular Functions , 2004, Cell.
[4] John J Tyson,et al. Bifurcation analysis of a model of the budding yeast cell cycle. , 2004, Chaos.
[5] C. Soulé. Graphic Requirements for Multistationarity , 2004, Complexus.
[6] D. Fell,et al. Reaction routes in biochemical reaction systems: Algebraic properties, validated calculation procedure and example from nucleotide metabolism , 2002, Journal of mathematical biology.
[7] Annie Z. Tremp. Malaria: Plasmodium develops in lymph nodes , 2006, Nature Reviews Microbiology.
[8] M. Mendenhall,et al. Regulation of Cdc28 Cyclin-Dependent Protein Kinase Activity during the Cell Cycle of the Yeast Saccharomyces cerevisiae , 1998, Microbiology and Molecular Biology Reviews.
[9] Eduardo Sontag,et al. Untangling the wires: A strategy to trace functional interactions in signaling and gene networks , 2002, Proceedings of the National Academy of Sciences of the United States of America.
[10] M. Feinberg. Chemical reaction network structure and the stability of complex isothermal reactors—II. Multiple steady states for networks of deficiency one , 1988 .
[11] S. Schuster,et al. Understanding the roadmap of metabolism by pathway analysis. , 2007, Methods in molecular biology.
[12] J. Ferrell,et al. Interlinked Fast and Slow Positive Feedback Loops Drive Reliable Cell Decisions , 2005, Science.
[13] M. Feinberg,et al. Understanding bistability in complex enzyme-driven reaction networks. , 2006, Proceedings of the National Academy of Sciences of the United States of America.
[14] Martin Feinberg,et al. Multiple steady states for chemical reaction networks of deficiency one , 1995 .
[15] B. Kholodenko. Cell-signalling dynamics in time and space , 2006, Nature Reviews Molecular Cell Biology.
[16] M. Feinberg. Chemical reaction network structure and the stability of complex isothermal reactors—I. The deficiency zero and deficiency one theorems , 1987 .
[17] S. Shen-Orr,et al. Network motifs in the transcriptional regulation network of Escherichia coli , 2002, Nature Genetics.
[18] J. Doyle,et al. Robustness as a measure of plausibility in models of biochemical networks. , 2002, Journal of theoretical biology.
[19] Katherine C. Chen,et al. Sniffers, buzzers, toggles and blinkers: dynamics of regulatory and signaling pathways in the cell. , 2003, Current opinion in cell biology.
[20] E D Gilles,et al. Using chemical reaction network theory to discard a kinetic mechanism hypothesis. , 2005, Systems biology.
[21] Martin Feinberg,et al. How catalytic mechanisms reveal themselves in multiple steady-state data: I. Basic principles , 2000 .
[22] Matthias Wolfrum,et al. Bernstein's second theorem and Viro's method for sparse polynomial systems in chemistry , 2005, Adv. Appl. Math..
[23] B. L. Clarke. Stoichiometric network analysis , 2008, Cell Biophysics.
[24] Andreas Kremling,et al. Modular Modeling of Cellular Systems with ProMoT/Diva , 2003, Bioinform..