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Feb 21, 2022 at 14:29 comment added NicAG But the eigenvalues of the state are continuous here. So the sum is replaced by a momentum integral. But does $c(p)=\int \phi_p(x)\psi(x,0)dx$ still hold?
Feb 19, 2022 at 8:40 comment added Himanshu @NicAG See the edit
Feb 19, 2022 at 8:40 history edited Himanshu CC BY-SA 4.0
doubt on comment is resolved now.
Feb 18, 2022 at 18:17 comment added NicAG Above $g$ is $F$.
Feb 18, 2022 at 18:07 comment added NicAG $\phi(p)=C \cdot exp[-i/F(Ep-\frac{p^3}{2m})+i(\frac{p^2}{2m}+Fx)t]=C \cdot exp[-i/F(\frac{-2p^3}{3m}+gxp)+i(\frac{p^2}{2m}+Fx)t]$ $\phi(x,t)=\int dp^3 \phi(p,t)e^{ipx}$ is my solution. But how do I implement the initial condition, i.e. $\phi(x,0)$.
Feb 18, 2022 at 15:57 comment added Mauricio You should clarify what happens with the time dependence.
Feb 18, 2022 at 12:26 history edited Ruslan CC BY-SA 4.0
added 11 characters in body
Feb 18, 2022 at 4:02 history answered Himanshu CC BY-SA 4.0