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Let |A, t⟩ solve, in \(K_1\), the Schrodinger equation: \[i\hbar \frac{d}{dt}|A, t⟩=H_1 (q ⃗,p ⃗)|A, t⟩.\] Under what conditions does \(|A^{tr}, t⟩\) solve the Schrodinger equation in \(K_1\) for arbitrary \(\phi\)?
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Can you define \[ |A^{tr},t \rangle \] for me?
I think that's multidimensional calculus. I don't know how to do any of that.
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