基于混合优化算法的压力传感器温度补偿

针对压阻式压力传感器存在温度漂移,其测量精度受温度影响很大的问题,使用最小二乘拟合方法与RBF神经网络共同建立压力传感器温度补偿模型.针对低温和高温区域使用RBF神经网络进行补偿,对中间线性区域使用最小二乘拟合方法进行补偿.同时为了提高RBF神经网络拟合效果,使用进化算法和下降梯度算法优化RBF神经网络参数.实验结果表明,本文使用方法与单纯使用RBF神经网络或最小二乘拟合方法进行温度补偿,具有更高的训练效率和温度补偿效果,能够提高压力传感器在各种环境下的测量精度和工作可靠性.     

Convergence of the standard RLS method and UDUT factorisation of covariance matrix for solving the algebraic Riccati equation of the DLQR via heuristic approximate dynamic programming

The main focus of this article is to present a proposal to solve, via UDU^T factorisation, the convergence and numerical stability problems that are related to the covariance matrix ill-conditioning of the recursive least squares (RLS) approach for online approximations of the algebraic Riccati equation (ARE) solution associated with the discrete linear quadratic regulator (DLQR) problem formulated in the actor–critic reinforcement learning and approximate dynamic programming context. The parameterisations of the Bellman equation, utility function and dynamic system as well as the algebra of Kronecker product assemble a framework for the solution of the DLQR problem. The condition number and the positivity parameter of the covariance matrix are associated with statistical metrics for evaluating the approximation performance of the ARE solution via RLS-based estimators. The performance of RLS approximators is also evaluated in terms of consistence and polarisation when associated with reinforcement learning methods. The used methodology contemplates realisations of online designs for DLQR controllers that is evaluated in a multivariable dynamic system model.