Is the conjugate gradient algorithm susceptible to getting into local minima?

Simfish · 2010-07-07T16:19:32+00:00

What about the nonlinear forms of it? Or is it guaranteed to reach a global minimum?

Thread 'How does time derivative commute from one variable to another?'

I'm reviewing Meirovitch's "Methods of Analytical Dynamics," and I don't understand the commutation of the derivative from r to dr: $$ \mathbf{F} \cdot d\mathbf{r} = m \ddot{\mathbf{r}} \cdot d\mathbf{r} = m\mathbf{\dot{r}} \cdot d\mathbf{\dot{r}} $$

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Thread 'How does time derivative commute from one variable to another?'

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