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Title of Journal: J Math Chem

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Abbravation: Journal of Mathematical Chemistry

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Kluwer Academic Publishers

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DOI

10.1016/0379-6787(87)90159-1

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1572-8897

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Monotone Chemical Reaction Networks

Authors: Patrick De Leenheer David Angeli Eduardo D Sontag
Publish Date: 2006/03/21
Volume: 41, Issue: 3, Pages: 295-314
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Abstract

We analyze certain chemical reaction networks and show that every solution converges to some steady state The reaction kinetics are assumed to be monotone but otherwise arbitrary When diffusion effects are taken into account the conclusions remain unchanged The main tools used in our analysis come from the theory of monotone dynamical systems We review some of the features of this theory and provide a selfcontained proof of a particular attractivity result which is used in proving our main result


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  2. A Method for Clustering and Screening of Long-dimensional Chemical Data Based on Fingerprints and Similarity Measurements
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  6. Closed form analytical approach for a second order non-linear ODE interpreting EPDM vulcanization with peroxides
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  10. Surface tension and Laplace pressure in triangulated surface models for membranes without fixed boundary
  11. Proof of the Fukui conjecture via resolution of singularities and related methods. IV
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  13. Repair of irradiated cells by Michaelis–Menten enzyme catalysis: the Lambert function for integrated rate equations in description of surviving fractions
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  16. Repeat Space Theory Applied to Carbon Nanotubes and Related Molecular Networks. I
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  18. A Novel Lu Index to QSPR Studies of Aldehydes and Ketones
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  22. On reciprocal reverse Wiener index
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