Barycenter position determining method and apparatus, legged robot, and storage medium
US-2022274254-A1 · Sep 1, 2022 · US
US12226903B2 · US · B2
| Field | Value |
|---|---|
| Publication number | US-12226903-B2 |
| Application number | US-202217732568-A |
| Country | US |
| Kind code | B2 |
| Filing date | Apr 29, 2022 |
| Priority date | Sep 2, 2021 |
| Publication date | Feb 18, 2025 |
| Grant date | Feb 18, 2025 |
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A method for controlling gait of a biped robot includes: collecting a lateral center of mass (CoM) speed and a lateral CoM position of the biped robot when the biped robot walks in place; calculating phase variables of virtual constraints corresponding to the CoM of the biped robot in a first phase and a second phase according to the lateral CoM speed and the lateral CoM position; constructing motion trajectory calculation equations for the biped robot based on the phase variables corresponding to the first phase and the second phase, respectively; and finding inverse solutions for joints of the biped robot using the motion trajectory calculation equations to obtain joint angles corresponding to each of the joints of the biped robot to realize gait control.
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What is claimed is: 1. A computer-implemented method for controlling gait of a biped robot, comprising: collecting a lateral center of mass (CoM) speed and a lateral CoM position of the biped robot when the biped robot walks in place, wherein the lateral CoM speed is a speed of the CoM of the biped robot in a left-right oscillating direction, and the lateral CoM position is a position of the CoM of the biped robot in the left-right oscillating direction; calculating phase variables of virtual constraints corresponding to the CoM of the biped robot in a first phase and a second phase according to the lateral CoM speed and the lateral CoM position, wherein the first phase represents a phase in which the CoM of the biped robot moves from a position farthest from a support leg of the biped robot to a closest position, and the second phase represents a phase in which the CoM of the biped robot moves from the closest position from the support leg to the position farthest from the support leg; constructing motion trajectory calculation equations for the biped robot based on the phase variables corresponding to the first phase and the second phase, respectively; and finding inverse solutions for joints of the biped robot using the motion trajectory calculation equations to obtain joint angles corresponding to each of the joints of the biped robot to realize gait control; wherein calculating phase variables of virtual constraints corresponding to the CoM of the biped robot in the first phase and the second phase according to the lateral CoM speed and the lateral CoM position, comprises: determining whether the lateral CoM speed is less than a threshold: in response to the lateral CoM speed being less than the threshold, acquiring an initial speed of the CoM of the biped robot, and calculating a first phase variable corresponding to the first phase according to the initial speed and the lateral CoM speed; in response to the lateral CoM speed not being less than the threshold, acquiring a step width of the biped robot and an initial position of the CoM, and calculating a second phase variable corresponding to the second phase according to the step width, the initial position and the lateral CoM position: wherein calculating the second phase variable corresponding to the second phase according to the step width, the initial position and the lateral CoM position, comprises: acquiring a desired speed of the CoM and an actual speed of the CoM of the biped robot at a termination moment of each step; and calculating the second phase variable according to the step width, the initial position, the lateral CoM position, the desired speed of the CoM, and the actual speed of the CoM; and wherein calculating the second phase variable according to the step width, the initial position, the lateral CoM position, the desired speed of the CoM, and the actual speed of the CoM, comprises: calculating a speed feedback term according to the following equation: δ l = kp × ( y . d - y . a ) , where represents the speed feedback term, kp represents a preset coefficient, {dot over (y)} d represents the desired speed of the CoM, and represents the actual speed of the CoM; and calculating the second phase variable according to the following equation: ϕ 2 = - y + y cl - ( D 2 + δ l ) + y cl , where ϕ 2 represents the second phase variable, D represents the step width, y represents the lateral CoM position, and y el represents the initial position. 2. The method of claim 1 , wherein constructing the motion trajectory calculation equations for the biped robot based on the phase variables corresponding to the first phase and the second phase, comprises: retrieving boundary conditions satisfied by motion trajectories of the biped robot in the first phase and the second phase; and constructing the motion trajectory calculation equations corresponding to the first phase and the second phase, respectively, according to the boundary conditions and the phase variables, using the first phase and the second phase as a pairing benchmark. 3. The method of claim 2 , wherein constructing the motion trajectory calculation equations corresponding to the first phase and the second phase, respectively, according to the boundary conditions and the phase variables, using the first phase and the second phase as a pairing benchmark, comprises: in response to the lateral CoM speed being less than the threshold, according to the boundary condition satisfied by the motion trajectory of the first phase and the first phase variable, solving a polynomial of the motion trajectory of the first phase to obtain the motion trajectory calculation equation corresponding to the first phase, where the boundary condition satisfied by the motion trajectory of the first phase is expressed as follows: z s d ( 0 ) = 0 , z s d ( 1 ) = h 1 , z . 1 d ( 0 ) =
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