• Laser & Optoelectronics Progress
  • Vol. 57, Issue 3, 031203 (2020)
Dawei Qiu, Hui Cao, and Jing Liu*
Author Affiliations
  • College of Technology, Shandong University of Traditional Chinese Medicine, Jinan, Shandong 250355, China
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    DOI: 10.3788/LOP57.031203 Cite this Article Set citation alerts
    Dawei Qiu, Hui Cao, Jing Liu. Noise Data Processing Methods in Simulation and Training System of Bone-Setting Manipulations in Traditional Chinese Medicine[J]. Laser & Optoelectronics Progress, 2020, 57(3): 031203 Copy Citation Text show less
    Experimental results of motion trajectory of sample Building and KF. (a) 0th order; (b) 1st order; (c) 2nd order
    Fig. 1. Experimental results of motion trajectory of sample Building and KF. (a) 0th order; (b) 1st order; (c) 2nd order
    Residual error on axis x, y, and z with KF. (a) 0th order; (b) 1st order; (c) 2nd order
    Fig. 2. Residual error on axis x, y, and z with KF. (a) 0th order; (b) 1st order; (c) 2nd order
    Trajectories and filtering results with 2nd order KF on sample Building withdifferent R values. (a) 30I; (b) 4I; (c) 0.2I
    Fig. 3. Trajectories and filtering results with 2nd order KF on sample Building withdifferent R values. (a) 30I; (b) 4I; (c) 0.2I
    Trajectories and filtering results with 2nd order KF on sample Building with different Q values. (a) 3I; (b) 0.1I; (c) 0.01I
    Fig. 4. Trajectories and filtering results with 2nd order KF on sample Building with different Q values. (a) 3I; (b) 0.1I; (c) 0.01I
    Residual error on axis x with 0th, 1st, 2nd order KF
    Fig. 5. Residual error on axis x with 0th, 1st, 2nd order KF
    Trajectory and filtering result of bone-setting manipulation in traditional Chinese medicine
    Fig. 6. Trajectory and filtering result of bone-setting manipulation in traditional Chinese medicine
    AlgorithmCoordinatesBuildingColdComputerDangerEatGod
    x85.765299137.214472743.201634918.242793411.408480974.4759544
    0th ordery190.690661067.980354544.869599725.994307821.860012250.9970174
    z39.623809593.548927836.941532612.737193810.550129236.8776872
    x34.806018822.038177517.053955176.51492185.238156328.5459469
    1st ordery51.736724925.219753114.6823782108.531382010.082101420.2509513
    z21.591585136.453430911.931725666.84233235.977400017.0546853
    2nd orderx21.534854215.35405919.873713343.49745443.157547316.3090411
    y20.916430314.31039428.203197846.61806756.607132711.5142255
    z11.329177818.93673215.982628538.90138754.232253210.4729371
    Table 1. Absolute sum of residual error with 0th, 1st, 2nd order KF on 6 samples
    Pxyz
    500I21.533179647220.914804084211.3286435679
    400I21.533285704720.914907130711.3286774147
    300I21.533462048720.915078452111.3287336890
    200I21.533813176120.915419518411.3288457268
    100I21.534854239620.916430278211.3291778089
    80I21.535367954120.916928778711.3293416198
    60I21.536214251820.917749636911.3296114025
    50I21.536882540920.918397507411.3298243686
    20I21.542568877820.923898329011.3316338730
    Table 2. SAE with 2nd order KF on sample Building with different P values
    Rxyz
    30I48.422473779983.291464910329.7303597756
    20I45.253443771172.964954815127.1003582400
    10I39.210271210656.041111568323.0350022062
    8I37.653901489050.726446152421.8085859406
    6I35.484747989744.834504292120.3777090702
    4I32.341986243138.232376067918.2134450501
    2I26.779671220728.040675606014.4526400811
    I21.534854239620.916430278211.3291778089
    0.5I16.329076975014.99862937189.0987576773
    0.2I10.48971265919.55686691546.4364301022
    Table 3. SAE with 2nd order KF on sample Building with different R values
    Qxyz
    3I3.61433053713.24022973492.3305651027
    2I4.83860904254.35582180773.0528520933
    I7.44314761216.79089155974.5985021498
    0.1I21.534854239620.916430278211.3291778089
    0.05I26.418040632927.742192320214.2432048317
    0.02I32.821486328840.931663092618.6174965700
    0.01I37.245001696053.841819812821.6609952331
    Table 4. SAE with 2nd order KF on sample Building with different Q values
    Algorithmxyz
    0th order87.836466064889.315597442191.9954644107
    1st order65.068956038254.860783703748.7496570238
    2nd order28.905223138925.988547568023.6793952765
    Table 5. Sum of absolute errors with 0th, 1st, 2nd order KF on one sample of Chinese bone-setting
    Dawei Qiu, Hui Cao, Jing Liu. Noise Data Processing Methods in Simulation and Training System of Bone-Setting Manipulations in Traditional Chinese Medicine[J]. Laser & Optoelectronics Progress, 2020, 57(3): 031203
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