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Sparseness Points Cloud Data Surface Reconstruction Based on Radial Basis Function Neural Network (RBFNN) and Simulated Annealing Arithmetic

机译:稀疏度点基于径向基函数神经网络(RBFNN)和模拟退火算法的稀疏数据表面重建

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A novel neural network arithmetic was employed in sparseness points cloud data surface interpolation and reconstruction. Radial basis function neural network and simulated annealing arithmetic was combined. The new arithmetic can approach any nonlinear function by arbitrary precision, and also keep the network from getting into local minimum. Global optimization feature of simulated annealing was employed to adjust the network weights. MATLAB program was compiled, experiments on sparseness points cloud data have been done employing this arithmetic, the result shows that this arithmetic can efficiently approach the surface with 10-4 mm error precision, and also the learning speed is quick and reconstruction surface is smooth. Different methods have been employed to do surface reconstruction in comparison, the sum squared error is 6.7×10-8mm employing the algorithmic proposed in the paper, the one is 1.34×10-6mm with same parameters employing radial basis function neural network. Back- propagation learning algorithm network does not converge until 3500 iterative procedure.
机译:一种新型神经网络算术在稀疏点云数据表面插值和重建中使用。组合径向基函数神经网络和模拟退火算术。新的算法可以通过任意精度接近任何非线性函数,并将网络保持进入局部最小值。采用模拟退火的全局优化特征来调整网络权重。编译Matlab程序,对稀疏度点的实验已经采用这种算术完成,结果表明,该算术可以有效地接近10-4毫米的误差精度,并且学习速度快速,重建表面是光滑的。已经采用不同的方法来进行表面重建相比,和平方误差是采用纸张中提出的算法的6.7×10-8mm,具有比采用径向基函数神经网络的相同参数的1.34×10-6mm。返回传播学习算法网络直到3500迭代过程直到3500个迭代过程。

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