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CONSTRAINED NEAR-OPTIMAL CONTROL USING A NUMERICAL KINETIC SOLVER

机译:数值运动解的约束近最优控制

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Optimal control problems are challenging to solve even onrnsimple systems. Few problems afford analytical solutionsrnbecause of the boundary valued differential equations. Ki-rnnetic systems, such as robotic linkages, can be complicatedrnto solve because of nonlinearities and degrees-of-freedom.rnA numeric control optimization software, DIDO, is cou-rnpled to a numeric kinetic solver, SimMechanics, withinrnMATLAB. The kinetic model is created directly from arnsolid model assembly eliminating human errors. A pen-rndulum with control saturation is tested to validate satisfac-rntion of theoretical conditions (< 10% optimality residu-rnals, typically < 5%). The numeric method is contrasted torna linear-quadratic-regulator (LQR) and the optimal linearrnstate transfer. A four degree-of-freedom, arm robot pick-rnand-place command is also optimized and realizes a 50%rndecrease in energy used over a ramp to constant velocityrnmaneuver. This coupling obtains near optimal solutionsrnwithout intense, model specific analysis.
机译:最优控制问题甚至对于解决简单系统也具有挑战性。由于有边值微分方程,很少有问题可以提供解析解。由于非线性和自由度,诸如机器人链接之类的动力系统可能很复杂。rn数值控制优化软件DIDO可安装在MATLAB中的数值动力学求解器SimMechanics中。动力学模型是直接从arnsolid模型装配创建的,消除了人为错误。测试了具有控制饱和度的摆锤,以验证对理论条件的满足(最优残差<10%,通常<5%)。数值方法是对比torna线性二次调节器(LQR)和最佳线性状态转移。还优化了四自由度的手臂机器人取放指令,并实现了在以恒定速度进行的坡道上使用的能量减少了50%。这种耦合无需密集的模型特定分析即可获得接近最佳的解决方案。

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