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充填体变形的混沌时序重构与神经网络预测 被引量:11

Reconstruction of Chaotic Time Series for Backfill Deformation and Prediction with Neutral Network
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摘要 通过对充填体变形时间序列重构相空间 ,研究了充填体变形在相空间中相点距离的演变规律 ,建立了充填体变形的神经网络预测模型。研究结果表明 ,充填体变形具有非线性混沌特性 ,不同配比的充填体表现出不同的非线性动力学行为 ,重构相空间能充分展示充填体变形的内在规律。应用所建立的模型 ,对安庆铜矿高阶段充填体变形进行了预测与分析 。 Phase space reconstruction method was used for time series of backfill deformation. After the changing laws of distance between two phase points in the phase space have been studied for backfill deformation, a prediction model of neural network has been established for deformation of backfill. Research results show that deformation of backfill is characterized by nonlinear chaos. Different nonlinear dynamical behaviors exist in backfill with different ratios of cement to tailing, and the intrinsic laws of backfill deformation can be well demonstrated by the phase space reconstruction method. So deformations of high backfill are predicted with the model established for Anqing Copper Mine, and a reasonable stopping cycle for high-level mining was also discussed.
出处 《矿冶工程》 CAS CSCD 北大核心 2005年第1期16-19,共4页 Mining and Metallurgical Engineering
基金 国家自然科学基金重大项目 (50 4 90 2 74)资助 国家 973计划项目 (2 0 0 2CB41 2 70 3)资助
关键词 尾砂胶结充填体 相空间重构 混沌 神经网络 cemented tailings backfill phase space reconstruction chaos neural network
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参考文献8

  • 1李庶林,桑玉发.尾砂胶结充填体的破坏机理及其损伤本构方程[J].黄金,1997,18(1):24-29. 被引量:13
  • 2王善元.我国大直径深孔采矿技术的研究与发展趋势[J].矿业研究与开发,1998,18(3):8-11. 被引量:14
  • 3Bloss M, Revell M. Cannington paste fill system-chieving demand capacity[ A]. Australasian Institute of Mining and Metallurgy. MassMin 2000[ C ],Australia: Australasian Institute of Mining and Metallurgy Publiation, 2000: 713-719.
  • 4Gitter M.Order and chaos:Are they contradictory or complementary?[J].European Journal of Physics,2002,23(2):119-122.
  • 5简相超,郑君里.混沌和神经网络相结合预测短波通信频率参数[J].清华大学学报(自然科学版),2001,41(1):16-19. 被引量:30
  • 6Albano A M, Muench J, Schwartz C, et al. Singular-value decomposition and the Grassberger-Procaccia algorithm[J]. Phys Rew A, 1988, 38:3017 - 3026.
  • 7Sivakumar B, Jayawardena A W, Femando T M. River flow forecasting: Use of phase-space reconstruction and artificial neural networks approach es[J]. Journal of Hydrology, 2002, 265(1): 225-245.
  • 8Tiwari R K, Rao K N. Phase Space Structure, Attractor Dimension, Lya punov Exponent and Nonlinear Prediction from Earth' s Atmospheric Angular Momentum Time Series[J]. Pure appl geophys, 1999, 156: 719- 736.

二级参考文献8

  • 1卢平.制约胶结充填采矿法发展的若干充填体力学问题[J].黄金,1994,15(7):18-22. 被引量:29
  • 2[1]Takens F. Detecting strange attractors in turbulence [A]. Dynamical Systems and Turbulence, Lecture Notes in Mathematics Vol. 898 [C]. Berlin: Springer-Verlag, 1981. 366~381.
  • 3[2]Casdagli M. Nonlinear prediction of chaotic time series [J]. Physica D, 1989, 35: 335~356.
  • 4[3]Cybenko G. Approximation by superposition of a single function [J]. Mathematics of Control, Signals and Systems, 1989, 2: 303~314.
  • 5[4]Takens F. On the numerical determination of the dimension of an attractor [A]. Dynamical Systems and Turbulence, Lecture Notes in Mathematics Vol. 898 [C]. Berlin: Springer-Verlag, 1981. 230241.
  • 6[5]Abarbanel D.I. Analysis of Observed Chaotic Data [M]. New York: Springer-Verlag, 1996.
  • 7王善元.地下矿连续开采工艺技术和装备的研究及推广试用[J].有色金属,.
  • 8卢平.确定胶结充填体强度的理论与实践[J].黄金,1992,13(3):14-19. 被引量:30

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