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DFBAlab: a fast and reliable MATLAB code for dynamic flux balance analysis. | LitMetric

DFBAlab: a fast and reliable MATLAB code for dynamic flux balance analysis.

BMC Bioinformatics

Process Systems Engineering Laboratory, Massachusetts Institute of Technology, Cambridge, 02139, MA, USA.

Published: December 2014

AI Article Synopsis

  • Dynamic Flux Balance Analysis (DFBA) is a dynamic simulation tool for biochemical processes, which faces challenges like nonunique exchange fluxes and infeasible linear programs that can cause inefficiencies in existing simulators.
  • DFBAlab, a MATLAB-based simulator, addresses these issues by utilizing linear programming and lexicographic optimization to provide unique exchange fluxes and to simulate complex cultures swiftly, even with differential-algebraic equation systems.
  • It demonstrates better reliability compared to other simulators, as it avoids failures during numerical integration and offers a penalty function through the LP feasibility problem to aid in optimization algorithms.

Article Abstract

Background: Dynamic Flux Balance Analysis (DFBA) is a dynamic simulation framework for biochemical processes. DFBA can be performed using different approaches such as static optimization (SOA), dynamic optimization (DOA), and direct approaches (DA). Few existing simulators address the theoretical and practical challenges of nonunique exchange fluxes or infeasible linear programs (LPs). Both are common sources of failure and inefficiencies for these simulators.

Results: DFBAlab, a MATLAB-based simulator that uses the LP feasibility problem to obtain an extended system and lexicographic optimization to yield unique exchange fluxes, is presented. DFBAlab is able to simulate complex dynamic cultures with multiple species rapidly and reliably, including differential-algebraic equation (DAE) systems. In addition, DFBAlab's running time scales linearly with the number of species models. Three examples are presented where the performance of COBRA, DyMMM and DFBAlab are compared.

Conclusions: Lexicographic optimization is used to determine unique exchange fluxes which are necessary for a well-defined dynamic system. DFBAlab does not fail during numerical integration due to infeasible LPs. The extended system obtained through the LP feasibility problem in DFBAlab provides a penalty function that can be used in optimization algorithms.

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Source
http://www.ncbi.nlm.nih.gov/pmc/articles/PMC4279678PMC
http://dx.doi.org/10.1186/s12859-014-0409-8DOI Listing

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