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Simulation of multilateration system based on Chan algorithm and conjugate gradient optimisation algorithm

机译:基于Chan算法和共轭梯度优化算法的多管系统仿真

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In multilateration (MLAT) systems, the traditional Chan algorithm applies the theory of time-difference-of-arrival (TDOA) to solve the target position of the mathematical model. By introducing intermediate variables, the algorithm adopts a two-step weighted least-squares solution. The introduction of intermediate variables results in the target position equation producing a fuzzy solution, this reduces positioning accuracy. The conjugate gradient algorithm (CGA) is one of the most useful methods for solving large linear equations, it avoids solving the inverse of the matrix, whilst it 'speeds up' the solution of the target position. A four stations multi-point-positioning system mathematical model is established, and a new fusion algorithm Chan-CGA is applied to the MLAT system. Finally, the fusion algorithm is evaluated by simulation and compared with the Chan-Taylor algorithm.
机译:在多水门(MLAT)系统中,传统的CHAN算法应用了到达时间差(TDOA)来解决数学模型的目标位置。 通过引入中间变量,算法采用两步加权最小二乘解。 中间变量引入导致目标位置方程产生模糊解决方案,这降低了定位精度。 共轭梯度算法(CGA)是求解大线性方程的最有用方法之一,避免求解矩阵的倒数,而它“加速”目标位置的解决方案“。 建立了四站的多点定位系统数学模型,并将新的融合算法Chan-CGA应用于MLAT系统。 最后,通过模拟评估融合算法,并与Chan-Taylor算法进行比较。

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