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METHOD FOR PROVIDING INVERSE KINEMATICS SOLUTION TO SECOND-ORDER SUBPROBLEMS HAVING ARBITRARY RELATIONSHIP

机译:具有任意关系的二阶子问题的逆运动学解法

摘要

The present invention relates to the field of robotic inverse kinematics, and more particularly, relates to a method for providing an inverse solution to a second-order subproblem (RR). The method provides an inverse kinematics solution to second-order subproblems having an arbitrary relationship. The method employs, on the basis of a product of exponentials model, basic principles of screw theory and an expression of a Rodrigues' rotation matrix to combine a geometric method and an algebraic method to obtain a general solution formula for a joint angle. The solution formula can be used to directly obtain a solution without having to consider the relationship between joint axes, regardless of whether they intersect, are arranged in parallel or are located in different planes. The above method expands a solution method for robotic inverse solutions, expands the range of application and simplifies a solution finding process, thereby facilitating robot development and application.
机译:技术领域本发明涉及机器人逆运动学领域,并且更具体地,涉及用于为二阶子问题(RR)提供逆解的方法。该方法为具有任意关系的二阶子问题提供了逆运动学解决方案。该方法基于指数模型的乘积,螺杆理论的基本原理以及Rodrigues旋转矩阵的表达式,将几何方法和代数方法相结合,以获得关节角的通用求解公式。解公式可用于直接获得解,而不必考虑关节轴之间的关系,而无论它们是相交,平行排列还是位于不同平面中。上述方法扩展了机器人逆解的求解方法,扩展了应用范围,简化了解寻找过程,从而促进了机器人的开发和应用。

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