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Parameter Identifications of Elliptic Differential Equation by Hybrid Particle Swarm Optimization

机译:基于混合粒子群算法的椭圆型微分方程参数辨识。

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摘要

Inverse problem which arise widely in scientific and engineering areas is to find out unknown properties of the objects. The ill-posed and nonlinear nature of inverse problem causes the difficulties of solving such problems. An improved particle swarm optimization with new velocity updating equation and without velocity limit is proposed to solve the parameter identification of elliptic differential equation problem. When the evolution process falls in the stagnation state, new promising particles are generated randomly by multi-parents crossover operator. The numerical results show that hybrid PSO algorithm is effective to solve parameter identification problems of elliptic differential equation and is not very sensitive to noise.
机译:在科学和工程领域广泛出现的逆问题是找出物体的未知属性。反问题的不适定性和非线性性质导致难以解决此类问题。为了解决椭圆型微分方程问题的参数辨识问题,提出了一种具有新的速度更新方程且没有速度限制的改进的粒子群算法。当进化过程陷入停滞状态时,多父母交叉算子会随机生成新的有希望的粒子。数值结果表明,混合PSO算法可以有效地解决椭圆型微分方程的参数辨识问题,对噪声不是很敏感。

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