- #1
eljose79
- 1,518
- 1
in fact you can e that any solution of the schroedinguer equation can be put in the form F=expi/hbar(S+hbar/iLn[R] where R is the real number formed by setting R=F*.F so this implies the relationship
Pq[F>=Pc+hbar/igra[R][R> for any R so we would have the equality
Pq= quantum operator asociated to momentum
Pc=classic momentum
hbar= Planck,s h/2pi
Pq=Pc+hbar/igra[R] so with this i conclude that:
a)particles have trajectories in the complex plane
b)the trajectories are given by extremizing the lagrangian
L=L0+V+hbar/igra[R]/[R], with L0 the free lagrangian V the potential
What do you think?.
Pq[F>=Pc+hbar/igra[R][R> for any R so we would have the equality
Pq= quantum operator asociated to momentum
Pc=classic momentum
hbar= Planck,s h/2pi
Pq=Pc+hbar/igra[R] so with this i conclude that:
a)particles have trajectories in the complex plane
b)the trajectories are given by extremizing the lagrangian
L=L0+V+hbar/igra[R]/[R], with L0 the free lagrangian V the potential
What do you think?.