title: Biochemical systems identification by a random drift particle swarm optimization approach.
abstract: BACKGROUND
  Finding an efficient method to solve the parameter estimation problem (inverse problem) for nonlinear biochemical dynamical systems could help promote the functional understanding at the system level for signalling pathways. The problem is stated as a data-driven nonlinear regression problem, which is converted into a nonlinear programming problem with many nonlinear differential and algebraic constraints. Due to the typical ill conditioning and multimodality nature of the problem, it is in general difficult for gradient-based local optimization methods to obtain satisfactory solutions. To surmount this limitation, many stochastic optimization methods have been employed to find the global solution of the problem.
  
  
  RESULTS
  This paper presents an effective search strategy for a particle swarm optimization (PSO) algorithm that enhances the ability of the algorithm for estimating the parameters of complex dynamic biochemical pathways. The proposed algorithm is a new variant of random drift particle swarm optimization (RDPSO), which is used to solve the above mentioned inverse problem and compared with other well known stochastic optimization methods. Two case studies on estimating the parameters of two nonlinear biochemical dynamic models have been taken as benchmarks, under both the noise-free and noisy simulation data scenarios.
  
  
  CONCLUSIONS
  The experimental results show that the novel variant of RDPSO algorithm is able to successfully solve the problem and obtain solutions of better quality than other global optimization methods used for finding the solution to the inverse problems in this study.
authors: Jun
authors: J
authors: Sun
authors: Vasile
authors: V
authors: Palade
authors: Yujie
authors: Y
authors: Cai
authors: Wei
authors: W
authors: Fang
authors: Xiaojun
authors: X
authors: Wu
mesh_terms: D000465:Algorithms; D001671:Biochemistry; D019295:Computational Biology / Q000379:methods*; D003198:Computer Simulation; D008962:Models, Theoretical; D017711:Nonlinear Dynamics