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I am trying to use your code for a 6-dof manipulator I am building. However I want to take the Jacobian from my created chain and there isn't such function. Will you implement it in the near future? After I saw that, I am trying to implement it myself, but I am having trouble as I want the symbolic transformation matrix of each link, then multiply them all and get the final (symbolic) transformation matrix. After that it's a matter of differentiation with respect to the thetas I plug in. However the symbolic_transformation_matrix of every link is a function and not a sympy matrix, so i can't multiply them all together. Apart from that I want to specify the names of the variables (of the "thetas") for every symbolic matrix(every variable is called "theta"). Could you please help me in any way?
The text was updated successfully, but these errors were encountered:
This issue has been automatically marked as stale because it has not had recent activity. It will be closed if no further activity occurs. Thank you for your contributions.
Support for a custom Jacobian is currently not possible with the current implementation.
I'm thinking about supporting alternative optimization schemes
Hello Phylliade,
I am trying to use your code for a 6-dof manipulator I am building. However I want to take the Jacobian from my created chain and there isn't such function. Will you implement it in the near future? After I saw that, I am trying to implement it myself, but I am having trouble as I want the symbolic transformation matrix of each link, then multiply them all and get the final (symbolic) transformation matrix. After that it's a matter of differentiation with respect to the thetas I plug in. However the symbolic_transformation_matrix of every link is a function and not a sympy matrix, so i can't multiply them all together. Apart from that I want to specify the names of the variables (of the "thetas") for every symbolic matrix(every variable is called "theta"). Could you please help me in any way?
The text was updated successfully, but these errors were encountered: