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Kong et al. [23] derived the mathematical model of the second order trajectory sensitivity analysis based on the mathematical model of the first order trajectory sensitivity formulas analysis.
Therefore, the situation where the first order trajectory sensitivity formulas analysis accuracy of some parameters is not high is improved.
Kong et al. [20, 21, 22] first established the fifth linear order mathematical model for the hydraulic drive unit of quadruped robot and derived the first order trajectory sensitivity formulas analysis.
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There understanding requires just basic knowledge of the 2nd order trajectories patterns.
Well I wouldn't have chosen to cross the path of Mohamed Fayed [sic], Max Clifford or any of the others who have got in the way of an ordered trajectory.
All required equations for fourth-order trajectory planning are derived.
The resulting forward-trajectory semi-Lagrangian scheme can easily incorporate high-order trajectory integration methods.
This paper presents a modified Euler Lagrange transformation method to obtain the third-order trajectory solution in a Lagrangian form for the water particles in nonlinear water waves.
Although the process involves some random elements, it is the non-random selection of survival-enhancing genes that drives evolution along an ordered trajectory.
A motivation is given for using fourth-order feedforward with fourth-order trajectories.
An algorithm is given for calculating higher-order trajectories with bounds on all considered derivatives for point-to-point moves.
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