TL;DR
This paper introduces an adaptive feedforward neural network controller with optimized hidden node distribution, improving approximation accuracy and reducing complexity for control tasks, especially in manipulators with unknown dynamics.
Contribution
It proposes a novel hidden node distribution method using K-means, satisfying PE conditions and converging weights, enhancing neural network control performance over traditional lattice-based approaches.
Findings
Reduces the number of hidden nodes needed.
Achieves better approximation and control performance.
Demonstrates effectiveness through simulation results.
Abstract
Composite adaptive radial basis function neural network (RBFNN) control with a lattice distribution of hidden nodes has three inherent demerits: 1) the approximation domain of adaptive RBFNNs is difficult to be determined a priori; 2) only a partial persistence of excitation (PE) condition can be guaranteed; and 3) in general, the required number of hidden nodes of RBFNNs is enormous. This paper proposes an adaptive feedforward RBFNN controller with an optimized distribution of hidden nodes to suitably address the above demerits. The distribution of the hidden nodes calculated by a K-means algorithm is optimally distributed along the desired state trajectory. The adaptive RBFNN satisfies the PE condition for the periodic reference trajectory. The weights of all hidden nodes will converge to the optimal values. This proposed method considerably reduces the number of hidden nodes, while…
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