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On the quasi-steady-state approximation in an open Michaelis–Menten reaction mechanism

AIMS Mathematics(2021)10.3934/math.2021398Source: DataRank Database

On the quasi-steady-state approximation in an open Michaelis–Menten reaction mechanism is a research paper published in AIMS Mathematics (2021). On theSindex it has a DataRank of 0. It has been cited 1 time.

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Enrichment:Funding (4 grants)Impact (FWCI 0.13)OA: goldTopics (40)Linked Datasets (2)DataCite Reuse (2)IDs (PubMed, PMC, OpenAlex)

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Authors (5)

Marc R. Roussel ORCID,Santiago Schnell ORCID,Sebastian Walcher ORCID,Mathematik A, RWTH Aachen, D-52056 Aachen, Germany,Justin Eilertsen ORCID

Live enrichment

PubMed:34142000 PMC:PMC8208640 OpenAlex:https://openalex.org/W3120403844

NIDDK NIH HHS

Grant: T32 DK071212

French National Research Agency (ANR)

Grant: ANR-17-CE40-0036

Symbolic Methods for Biological Networks

Natural Sciences and Engineering Research Council of Canada

Grant: unidentified

unidentified

National Institutes of Health

Grant: 5T32DK071212-10

Development Origins of Endocrine Dysfunctions

FWCI

0.13

Citation Percentile

0.5%

Citation Trend

2023

goldLicense: cc-by-nc-sa

journalhttps://doi.org/10.3934/math.2021398

repositoryhttps://pubmed.ncbi.nlm.nih.gov/34142000

repositoryhttp://export.arxiv.org/pdf/2101.05532

repositoryhttps://hal.science/hal-03643903

repositoryhttps://doaj.org/article/b47af6bddbb54dd1ab54eda0068ac141

Fields of Study

Nonlinear Dynamics and Pattern Formationstochastic dynamics and bifurcationAdvanced Thermodynamics and Statistical Mechanics01 natural sciences0103 physical sciences0101 mathematics

Keywords

Phase portraitSingular perturbationInvariant (physics)MathematicsPerturbation (astronomy)Applied mathematicsMathematical analysisStatistical physicsPhysicsMathematical physicsNonlinear systemQuantum mechanicsSlow ManifoldMichaelis–menten Mechanism92C45Quasi-steady State34N05Poincaré Sphere34c45Critical ManifoldGronwall LemmaDynamical Systems (math.DS)Article510QA1-939Singular perturbations for ordinary differential equationsFOS: MathematicsMathematics - Dynamical SystemsPrimary: 92C45, Secondary: 34N05, 34C45info:eu-repo/classification/ddc/510Kinetics in biochemical problems (pharmacokinetics, enzyme kinetics, etc.)Michaelis-Menten mechanismDynamic equations on time scales or measure chainsInvariant manifolds for ordinary differential equations

On the quasi-steady-state approximation in an open Michaelis--Menten reaction mechanism

10.48550/arxiv.2101.05532arXiv

On the quasi-steady-state approximation in an open Michaelis–Menten reaction mechanism

10.18154/rwth-2021-07858RWTH Aachen University