Abstract

Inferring dynamic system models from observed time course data is very challenging compared to static system identification tasks. Dynamic system models are complicated to infer due to the underlying large search space and high computational cost for simulation and verification. In this research we aim to infer both the structure and parameters of a dynamic system simultaneously by particle swarm optimization (PSO) improved by efficient stratified sampling approaches. More specifically, we enhance PSO with two modern stratified sampling techniques, i.e., Latin hyper cube sampling (LHS) and Latin hyper cube multi dimensional uniformity (LHSMDU). We propose and evaluate two novel swarm-inspired algorithms, LHS-PSO and LHSMDU-PSO, which can be used particularly to learn the model structure and parameters of complex dynamic systems efficiently. The performance of LHS-PSO and LHSMDU-PSO is further compared with the original PSO and genetic algorithm (GA). We chose real-world cancer biological model called Kinetochores to asses the learning performance of LHSMDU-PSO and LHS-PSO in comparison with GA and the original PSO. The experimental results show that LHSMDU-PSO can find promising models with reasonable parameters and structure, and it outperforms LHS-PSO, PSO, and GA in our experiments.

Highlights

  • Dynamic system models have been applied to a broad scope of areas, including physics [1], biology [2], chemistry [3], engineering, economics, and medicine [4]

  • We applied particle swarm optimization (PSO), Latin hyper cube sampling (LHS)-PSO, Latin Hypercube Sampling Multi Dimensional Uniformity (LHSMDU)-PSO and genetic algorithm (GA) to assess the effectiveness of these algorithms

  • We developed the elemental PSO first and enhanced it with LHS and LHSMDU, later we compared the best algorithm among PSO, LHS-PSO and LHSMDU-PSO with GA for better comparison

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Summary

Introduction

Dynamic system models have been applied to a broad scope of areas, including physics [1], biology [2], chemistry [3], engineering, economics, and medicine [4]. Inferring models of dynamic systems has always been a challenging task. In many real-world problems, it is very common that the model structure is only partially known or even completely unknown. In such situations, inferring the model, i.e., its structure and parameters, is becoming a more challenging task [6]. This motivates us to explore computational approaches which can automatically learn both the structure and parameters of ODE models simultaneously, as this will be more applicable in many realworld situations when only partial or incomplete knowledge and data are available

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