1.1 Illustrate with annotations a barrier potential defined by O if - co sx So V(x) = Vo if 0sxsa 0 if a sxs +00

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1.1 Illustrate with annotations a barrier potential defined by
0 if - o<xS0
V(x) = V, if 0s xsa .
0 if a sxs +o0
1.2 Classically describe the trajectory of a particle approaching a potential barrier.
1.3 The 4 equation that connect the eigenfunctions through a barrier potential at x = 0 and at x = a are:
A, + AR = B + B',
ikA, – ikAR = BB – BB',
Beßx + B'e-B* = Ayelkx,
BBeBx – BB'e-*
= ikAzelk*.
Compute the transmission probability T =-
Transcribed Image Text:1.1 Illustrate with annotations a barrier potential defined by 0 if - o<xS0 V(x) = V, if 0s xsa . 0 if a sxs +o0 1.2 Classically describe the trajectory of a particle approaching a potential barrier. 1.3 The 4 equation that connect the eigenfunctions through a barrier potential at x = 0 and at x = a are: A, + AR = B + B', ikA, – ikAR = BB – BB', Beßx + B'e-B* = Ayelkx, BBeBx – BB'e-* = ikAzelk*. Compute the transmission probability T =-
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