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Trial mountain climbing algorithm for solving the inverse kinematics of redundant manipulator

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Abstract

Trial mountain climbing algorithm to solve the inverse kinematics problem of redundant manipulator is introduced, and a method of describing a numeral with a special numeration system is given to define the changed step of the trial mountain climbing algorithm. The results show that a likelihood solution can be found quickly in the infinite groups of likelihood solutions within the limited search times, and need not calculate the anti-trigonometric function and the inverse matrix. In addition, this algorithm has many good qualities such as concise algorithm, tiny computation, fast convergence velocity, good stability and extensive adaptability.

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References

  1. Raghavan B, Roth B. Inverse kinematics of the general 6R manipulator and related linkages [J]. Transactions of the ASME Journal of Mechanical Design, 1993, (115): 502–508.

    Article  Google Scholar 

  2. Manseur R, Doty K L. Structural kinematics of 6-revolute-axis robot manipulators [J]. Mechanism and Machine Theory, 1996, 31(5): 647–657.

    Article  Google Scholar 

  3. Manseur R, Doty K L. A complete kinematics analysis of four-revolute-axis robot manipulators [J]. Mechanism and Machine Theory, 1992, 27(5): 575–586.

    Article  Google Scholar 

  4. Paul R P, Shimano B E, Mayer S. Kinematic control equation for simple manipulators [J]. IEEE Trans SMC, 1981, 11(6): 449–455.

    Google Scholar 

  5. Liegeois A. Automatic supervisory control of the configuration and behavior of multibody mechanisms[J]. IEEE Trans Systems Man Cybernetics, 1997, 27(12): 868–871.

    MATH  Google Scholar 

  6. Chan T F, Dubey R V A. Weighted least norm solution base scheme for avoiding joint limits for redundant manipulators [A]. Proc of IEEE Inter Conf On R & A [C]. Missouri: IEEE Computer Society Press, 1993: 395–402.

    Google Scholar 

  7. Hollerbach J M, Suh K C. Redundancy resolution of Manipulators through or queoptimization[A]. Hsia T C, Tarn T J, eds. Proc of IEEE Inter Conf On R & A [C]. California: IEEE Computer Society Press, 1985: 308–316.

    Google Scholar 

  8. ZHAO Jing, BAI Shi-xian. The combined method with suboptimal criteria to inverse kinematic problems for redundant manipulators[J]. Mechanical Science and Technology (in Chinese), 1996, 11(15): 939–942.

    Google Scholar 

  9. HE Qin-hua, ZHOU Hon-bing, WU Fan. The kinematics equation of the boom of rock-drilling robot [J]. Journal of Central South University of Technology (in Chinese), 1998, 29(5): 483–486.

    Google Scholar 

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Foundation item: The National High Technology Research and Development Program of China(No.863-512-806-01)

Biography of the first author: ZHOU You-hang, Dr., born in August 1971, majoring in special robot and robot planning.

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Zhou, Yh., He, Qh. & Deng, Bl. Trial mountain climbing algorithm for solving the inverse kinematics of redundant manipulator. J Cent. South Univ. Technol. 9, 285–288 (2002). https://doi.org/10.1007/s11771-002-0043-x

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  • DOI: https://doi.org/10.1007/s11771-002-0043-x

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