1. Prediction-based PSO algorithm for MIMO radar antenna deployment in dynamic environment
- Author
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Guolong Cui, Wang Ziqin, Lingjiang Kong, and Tianxian Zhang
- Subjects
dynamic environment ,Computer science ,optimisation ,multiobjective particle swarm optimisation algorithm ,antenna deployment problem ,Energy Engineering and Power Technology ,02 engineering and technology ,Interval (mathematics) ,multiple regions ,radar antennas ,prediction strategy ,exact optimal solutions ,predicted solutions ,time period ,previous information ,mimo radar antenna deployment ,previous optimal information ,0202 electrical engineering, electronic engineering, information engineering ,optimal algorithm ,Optimisation algorithm ,particle swarm optimisation ,mopso-ar method ,prediction-based pso algorithm ,General Engineering ,Particle swarm optimization ,autoregressive prediction model ,020206 networking & telecommunications ,Mimo radar ,021001 nanoscience & nanotechnology ,mimo radar systems ,time interval ,Autoregressive model ,Software deployment ,pso method ,lcsh:TA1-2040 ,mimo radar ,pso optimisation ,Antenna (radio) ,0210 nano-technology ,temporally optimal solutions ,lcsh:Engineering (General). Civil engineering (General) ,Algorithm ,static problem ,Software ,current deployment schemes - Abstract
Under the circumstance of simultaneously scanning multiple regions in an environment which can change as time goes by, the authors study an optimal algorithm to solve antenna deployment problem for MIMO radar systems here. It is solved by multi-objective particle swarm optimisation algorithm (MOPSO) combining an autoregressive (AR) prediction model (MOPSO-AR). In a time period and dynamic environment, the MOPSO-AR method uses the previous optimal information to calculate the current deployment schemes before PSO optimisation starts up. It greatly reduces computational load and the error of the solutions. First, by discretising the time period into several time intervals, the problem in each time interval can be seen as a static problem. However, there may be relationship between these time intervals. Second, use the previous information and an AR model to predict temporally optimal solutions. Then, to get the exact optimal solutions, the predicted solutions and PSO method was applied to compute. Simulations show that the prediction strategy improves algorithm performance.
- Published
- 2019
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