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Copasi file chronic inflammation Abulikemu et al 2020 (altered units TNF and MMP8); see supplemntal material: TNF and MMP7 concentration upgrade of the models All computations for the present paper were completed by using the model prepared and tested in Abulikemu et al 2018. Then, little attention was paid to the unit in which concentrations were expressed, except for the concentration of fibroblasts, which we found important for modelling the effect of confluency. This led to a predicted TNF ...
Creators: Hans V. Westerhoff, Abulikemu Abudukelimu and Matteo Barberis
Submitter: Hans V. Westerhoff
Model type: Ordinary differential equations (ODE)
Model format: Copasi
Environment: Copasi
Copasi file chronic inflammation Abulikemu et al 2020 (altered units TNF and MMP8); see supplemntal material: TNF and MMP7 concentration upgrade of the models All computations for the present paper were completed by using the model prepared and tested in Abulikemu et al 2018. Then, little attention was paid to the unit in which concentrations were expressed, except for the concentration of fibroblasts, which we found important for modelling the effect of confluency. This led to a predicted TNF ...
Creators: Hans V. Westerhoff, Ablikim Abulikemu, Matteo Barberis
Submitter: Hans V. Westerhoff
Model type: Ordinary differential equations (ODE)
Model format: Copasi
Environment: Copasi
This is a model about a ROS network that exhibits five design principles, and has been calibrated so as to predict quantitatively various steady state concentrations. 10191125.
Instructions RUN the model for steady state. For the Menadione experiment set the initial concentration of 'Menadione' species to experimental dosing i.e. 100 000 nM (0.1 mM) and make the simulation type "reaction" for both the species i.e. 'Menadione' and 'Menadione_internal'. Then run for 24 hr i.e. 1500 minutes approx. ...
Creators: Hans V. Westerhoff, Raju Prasad Sharma, Alexey Kolodkin
Submitter: Hans V. Westerhoff
Model type: Ordinary differential equations (ODE)
Model format: Copasi
Environment: Copasi
Model that can be used to obtain the figures of Abudulikemu et al 2018: Abudukelimu, A., Barberis, M., Redegeld, F.A., Sahin, N., and Westerhoff, H.V. (2018). Predictable Irreversible Switching Between Acute and Chronic Inflammation. Front Immunol 9, 1596.
Creators: Hans V. Westerhoff, Ablikim Abudukelimu
Submitter: Hans V. Westerhoff
Model type: Ordinary differential equations (ODE)
Model format: Copasi
Environment: Copasi
(Abudulikemu et al 2000 (also 2018) Standard model of acute mode Figure 32.
Creators: Hans V. Westerhoff, Ablikim Abudukelimu
Submitter: Hans V. Westerhoff
Model type: Ordinary differential equations (ODE)
Model format: SBML
Environment: JWS Online
Particularly figure 2 of of Abudulikemu et al 2020 in press
Creator: Hans V. Westerhoff
Submitter: Hans V. Westerhoff
Model type: Ordinary differential equations (ODE)
Model format: Copasi
Environment: Copasi
BPG stability notebook
Creator: Jacky Snoep
Submitter: Jacky Snoep
Model type: Ordinary differential equations (ODE)
Model format: Mathematica
Environment: Mathematica
PGK model for S. solfataricus
Creator: Jacky Snoep
Submitter: Jacky Snoep
Model type: Algebraic equations
Model format: Mathematica
Environment: Mathematica
Here is a kinetic model (in COPASI format) of L. lactis glycolysis.
Creator: Mark Musters
Submitter: Mark Musters
Model type: Ordinary differential equations (ODE)
Model format: Copasi
Environment: Copasi
PGK-GAPDH model Sulfolobus kouril8
Creator: Jacky Snoep
Submitter: Jacky Snoep
Model type: Ordinary differential equations (ODE)
Model format: SBML
Environment: JWS Online
PGK-GAPDH model yeast kouril7
Creator: Jacky Snoep
Submitter: Jacky Snoep
Model type: Ordinary differential equations (ODE)
Model format: SBML
Environment: JWS Online
PGK-GAPDH models yeast and Sulfolobus Fig. 4 in manuscript
Creator: Jacky Snoep
Submitter: Jacky Snoep
Model type: Ordinary differential equations (ODE)
Model format: Mathematica
Environment: Mathematica
PGK 70C SBML
Creator: Jacky Snoep
Submitter: Jacky Snoep
Model type: Ordinary differential equations (ODE)
Model format: SBML
Environment: JWS Online
PGK yeast Fig1a
Creator: Jacky Snoep
Submitter: Jacky Snoep
Model type: Ordinary differential equations (ODE)
Model format: Mathematica
Environment: Mathematica
PGK yeast with/without recycling
Creator: Jacky Snoep
Submitter: Jacky Snoep
Model type: Ordinary differential equations (ODE)
Model format: SBML
Environment: JWS Online
SBML description of L. lactis glycolysis. Same as the uploaded Copasi file
Creator: Mark Musters
Submitter: Mark Musters
Model type: Ordinary differential equations (ODE)
Model format: SBML
Environment: Not specified
Creator: Jacky Snoep
Submitter: Jacky Snoep
Model type: Not specified
Model format: Not specified
Environment: Not specified
Creator: Jacky Snoep
Submitter: Jacky Snoep
Model type: Ordinary differential equations (ODE)
Model format: SBML
Environment: JWS Online
Creator: Jacky Snoep
Submitter: Jacky Snoep
Model type: Not specified
Model format: SBML
Environment: JWS Online
Creator: Jacky Snoep
Submitter: Jacky Snoep
Model type: Not specified
Model format: SBML
Environment: JWS Online
Creator: Malgorzata Adamczyk
Submitter: Malgorzata Adamczyk
Model type: Not specified
Model format: SBML
Environment: Not specified
Preliminary metabolic network of S. pyogenes including primary metabolism, polysaccharide metabolism, purine and pyrimidine biosoynthesis, teichoic acid biosynthesis, fatty acid and phospholipid bioynthesis, amino acid metabolism, vitamins and cofactors. The model still needs to be validated.
Creator: Jennifer Levering
Submitter: Jennifer Levering
Model type: Metabolic network
Model format: SBML
Environment: Not specified
Creator: Nadine Veith
Submitter: Nadine Veith
Model type: Partial differential equations (PDE)
Model format: SBML
Environment: Not specified
Batch and chemostat model of L lactis. Scope of the model is to provide a mechanistic explanation of the switch between mixed acid and homolactic fermentation.
Creator: domenico bellomo
Submitter: domenico bellomo
Model type: Partial differential equations (PDE)
Model format: Matlab package
Environment: Matlab
The principles of Stealthy Engineering (Adamczyk et al.: Biotechnology Journal 2012; 7(7):877-83) are illustrated in this model by emulating a cross engineering intervention between L. lactis and S. cerevisiae.
The case study consists of replacing the native glucose uptake system of L. lactis with that native to the yeast S. cerevisiae. A modified version of Hoefnagel et al.’s model of L. lacrtis’ central metabolism was used as starting point. The total functional replacement of the PTS with the ...
Creators: Malgorzata Adamczyk, Hans V. Westerhoff, Ettore Murabito
Submitter: Ettore Murabito
Model type: Ordinary differential equations (ODE)
Model format: Copasi
Environment: Copasi
A reconstruction of the cellular metabolism of the opportunistic human pathogen Enterococcus faecalis V583 represented as stoichiometric model and analysed using constraint-based modelling approaches
Creators: Nadine Veith, Margrete Solheim, Koen van Grinsven, Jennifer Levering, Jeroen Hugenholtz, Helge Holo, Ingolf Nes, Bas Teusink, Ursula Kummer, Brett G Olivier, Ruth Grosseholz
Submitter: Nadine Veith
Model type: Linear equations
Model format: SBML
Environment: Not specified
Mechanistical model of the catalytic cycle of Trypanothione Synthetase
Creators: Jurgen Haanstra, Alejandro Leroux
Submitter: Jurgen Haanstra
Model type: Linear equations
Model format: Copasi
Environment: Copasi
An ODE model of the gene regulation network governing sporulation initiation in Bacillus subtilis to be run in Matlab.
The network incorporates four sporulation-related signals: nutrient supply, DNA damage, the products of the competence genes and the bacterial population size.
Run execute_bacillus_sporulation_initiation.m to simulate the model. This file also contains the signal-related parameters which can be altered to investigate the effect of competing signals.
Some results for this model ...
Creator: Sara Jabbari
Submitter: Sara Jabbari
Model type: Ordinary differential equations (ODE)
Model format: Matlab package
Environment: Not specified
Here, we use hyperbolic tangents to fit experimental data of AB fermentation in C. acetobutylicum in continous culture at steady state for different external pHs. The estimated parameters are used to define acidogenic and solventogenic phase. Furthermore, an transition phase is identified which cannot be assigned to acidogenesis or solventogenesis.
Several plots compare the fits to the experimental data.
Creator: Thomas Millat
Submitter: Thomas Millat
Model type: Not specified
Model format: Matlab package
Environment: Matlab
This function estimates the parameters of growth functions of the acid-forming and solvent-forming population observed in 'forward'-shift experiments of phosphate-limited continuous cultures of C. acetobutylicum. The parameters are used in the 'Two-Populations'-Model of the pH-induced metabolic shift.
It assumed that the found behaviour of the optical density during these experiments results from a phenotypic switch caused by the changing pH level.
Creator: Thomas Millat
Submitter: Thomas Millat
Model type: Not specified
Model format: Matlab package
Environment: Matlab