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How you can prove that identical Pauli commutation relations assurance the existence of a conjugating unitary?
OrbitOrbit 15655 bronze badges $endgroup$ 2 $begingroup$ Thank you! I will try out the "Retrieve" solution to get the Newton-Raphson residuals! I just have to pick the according data files I can down load through the cluster or So how exactly does it operate?
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$begingroup$ Your product includes a great deal of nonlinearities, therefore accomplishing convergence is tough. I might try out steadily incorporating Each individual nonlinearity to narrow down in which the solver is struggling:
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What are the probable factors that a finite ingredient simulation would converge productively at bigger element measurements although not at scaled-down ingredient sizes? Warm Community Questions
Unfortuntely, I cannot overview Newton Raphson Residuals since I'm conducting calculations on a cluster and can only down load Resolution information which I then enter into Workbench Mechanical Application. (Or is there a means to do so?) But I am able to perspective the answer at the last time move prior to non-convergence occured. I observed that the condition failed at identical phase moments which correspond to some max.
The MPC constraints really should not be a problem, however , you can try out various formulations, especially it connections are touching your cyclic boundary.
meshWorkermeshWorker 7566 bronze badges $endgroup$ 4 $begingroup$ Thank you for anyone solutions! I tried all of the over and turning off all of those nonlinearities however doesn't will cause convergence. Comforting BCs assists to prevent plasticity indeed, but the solution still isn't going to converge.