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I'm assuming $\text{E}$ from here is the residual function value, i.e. $g(u_i) = \text{E}$. Is this correct? And is it scalarized or in vector form?
Does the relative tolerance $\tau_r$ ever take into account the scaling of $u$? For example, a hydraulic problem that has pressure values in the order of 1e7 and valve displacements in the order of 1e-6. If $\text{E}$ is in vector form then is $q$ computed as norm( E ./ (tau_r*u + tau_a) ) ?
The text was updated successfully, but these errors were encountered:
No, E is an error estimate between two different methods. It's method-dependent, but generally the difference between two different stepping techniques at different orders.
If is in vector form then is computed as norm( E ./ (tau_r*u + tau_a) ) ?
I'm assuming$\text{E}$ from here is the residual function value, i.e. $g(u_i) = \text{E}$ . Is this correct? And is it scalarized or in vector form?
Does the relative tolerance$\tau_r$ ever take into account the scaling of $u$ ? For example, a hydraulic problem that has pressure values in the order of 1e7 and valve displacements in the order of 1e-6. If $\text{E}$ is in vector form then is $q$ computed as
norm( E ./ (tau_r*u + tau_a) )
?The text was updated successfully, but these errors were encountered: