COBRA.jl - Tutorial

This tutorial serves as a quick start guide as well as an interactive reference for more advanced users. Download the live notebook here.

Installation

If you do not already have the COBRA.jl package installed, you must first first follow the installation instructions here.

Please note that should you run this tutorial on an already configured system. Otherwise, the following lines will throw an error message.

Before running any function of COBRA.jl, it is necessary to include the COBRA.jl module:

using COBRA

Beginner's Guide

Should you not have any prior experience with Julia and/or Linux, read carefully the Beginner's Guide. If you however feel that you are set to proceed with this tutorial, please consider the Beginner's Guide as a go-to reference in case you are running into any issues. If you see unusual behavior, you may consider reading the FAQ section.

# download the test model
using Requests
include("$(Pkg.dir("COBRA"))/test/getTestModel.jl")
getTestModel()

# load the stoichiometric matrix S from a struct named model in the specified .mat file
model = loadModel("ecoli_core_model.mat", "S", "model");

Quick help

Do you feel lost or you don’t know the meaning of certain input parameters? Try typing a question mark at the Julia REPL followed by a keyword. For instance:

julia> ? distributedFBA

Installation check and package testing

Make sure that you have a working installation of MathProgBase.jl and at least one of the supported solvers. You may find further information here.

If you want to install other solvers such as CPLEX, CLP, Gurobi, or Mosek, you can find more information here.

You may, at any time, check the integrity of the COBRA.jl package by running:

julia> Pkg.test("COBRA")

The code has been benchmarked against the fastFVA implementation [3]. The modules and solvers are correctly installed when all tests pass without errors (warnings may appear).

Adding local workers

The connection functions are given in connect.jl, which, if a parallel version is desired, must be included separately:

include("$(Pkg.dir("COBRA"))/src/connect.jl")

You may add local workers as follows:

# specify the total number of parallel workers
nWorkers = 4 

# create a parallel pool
workersPool, nWorkers = createPool(nWorkers) 

The IDs of the respective workers are given in workersPool, and the number of local workers is stored in nWorkers.

In order to be able to use the COBRA module on all connected workers, you must invoke:

@everywhere using COBRA;

Define and change the COBRA solver

Before the COBRA solver can be defined, the solver parameters and configuration must be loaded after having set the solverName (solver must be installed):

# specify the solver name
solverName = :GLPKMathProgInterface

# include the solver configuration file
include("$(Pkg.dir("COBRA"))/config/solverCfg.jl")

# change the COBRA solver
solver = changeCobraSolver(solverName, solParams)

where solParams is an array with the definition of the solver parameters.

Load a COBRA model

As a test and as an example, the E.coli core model may be loaded as:

# load the stoichiometric matrix S from a struct named model in the specified .mat file
model = loadModel("ecoli_core_model.mat", "S", "model");

where S is the name of the field of the stoichiometric matrix and model is the name of the model. Note the semicolon that suppresses the ouput of model.

Flux Balance Analysis (FBA)

In order to run a flux balance analysis (FBA), distributedFBA can be invoked with only 1 reaction and without an extra condition:

# set the reaction list (only one reaction)
rxnsList = 13

# select the reaction optimization mode
#  0: only minimization
#  1: only maximization
#  2: maximization and minimization
rxnsOptMode = 1

# launch the distributedFBA process with only 1 reaction on 1 worker
minFlux, maxFlux  = distributedFBA(model, solver, nWorkers=1, optPercentage=90.0, rxnsList=rxnsList, rxnsOptMode=rxnsOptMode);

where the reaction number 13 is solved. Note that the no extra conditions are added to the model (last function argument is false). The minimum flux and maximum flux can hence be listed as:

maxFlux[rxnsList]

Flux Variability Analysis (FVA)

In order to run a common flux variability analysis (FVA), distributedFBA can be invoked with all reactions as follows:

# launch the distributedFBA process with all reactions
# distributedFBA(model, solver, nWorkers, optPercentage, objective, rxnsList, strategy, preFBA, rxnsOptMode)
minFlux, maxFlux, optSol, fbaSol, fvamin, fvamax = distributedFBA(model, solver, nWorkers=4, optPercentage=90.0);

The optimal solution of the original FBA problem can be retrieved with:

optSol

The corresponding solution vector maxFlux of the original FBA that is solved with:

fbaSol

The minimum and maximum fluxes of each reaction are in:

maxFlux

The flux vectors of all the reactions are stored in fvamin and fvamax.

fvamin
fvamax

Distributed FBA of distinct reactions

You may now input several reactions with various rxnsOptMode values to run specific optimization problems.

rxnsList = [1; 18; 10; 20:30; 90; 93; 95]
rxnsOptMode = [0; 1; 2; 2+zeros(Int, length(20:30)); 2; 1; 0]

# run only a few reactions with rxnsOptMode and rxnsList
# distributedFBA(model, solver, nWorkers, optPercentage, objective, rxnsList, strategy, preFBA, rxnsOptMode)
minFlux, maxFlux, optSol, fbaSol, fvamin, fvamax, statussolmin, statussolmax = distributedFBA(model, solver);

Note that the reactions can be input as an unordered list.

Saving the variables

You can save the output of distributedFBA by using:

saveDistributedFBA("results.mat")

Note that the results are saved in a .mat file that can be opened in MATLAB for further processing.

Cleanup

In order to cleanup the files generated during this tutorial, you can remove the files using:

rm("ecoli_core_model.mat")
rm("results.mat")

References

  1. B. O. Palsson. Systems Biology: Constraint-based Reconstruction and Analysis. Cambridge University Press, NY, 2015.

  2. Schellenberger, J. et al. COBRA Toolbox 2.0. 05 2011.

  3. Steinn, G. et al. Computationally efficient flux variability analysis. BMC Bioinformatics, 11(1):1–3, 2010.

  4. Orth, J. et al. Reconstruction and use of microbial metabolic networks: the core escherichia coli metabolic model as an educational guide. EcoSal Plus, 2010.