jasum
Sep1-06, 03:01 AM
The description in P.252in liboff's quantum mechanics,
I cannot not figure out the continuity and continue in first order derivative of the wave function
\varphi_I = \frac{1}{\sqrt{\kappa}} \exp {(\int_{x_1}^{x} \kappa dx)}
in (7.184)
\varphi_{\amalg} = \frac{2}{\sqrt{k}} \exp {(\int_{x_1}^{x} k dx + \pi/4)}
and (7.185)
The potenial is
V(x) = E - F_1 (x-x_1)
F1 is a constant
where the boundary is in x1
Thank you!
I cannot not figure out the continuity and continue in first order derivative of the wave function
\varphi_I = \frac{1}{\sqrt{\kappa}} \exp {(\int_{x_1}^{x} \kappa dx)}
in (7.184)
\varphi_{\amalg} = \frac{2}{\sqrt{k}} \exp {(\int_{x_1}^{x} k dx + \pi/4)}
and (7.185)
The potenial is
V(x) = E - F_1 (x-x_1)
F1 is a constant
where the boundary is in x1
Thank you!