Klein Paradox
In 1929, physicist Oskar Klein obtained a surprising result by applying the Dirac equation to the familiar problem of electron scattering from a potential barrier. In nonrelativistic quantum mechanics, electron tunneling into a barrier is observed, with exponential damping. However, Klein’s result showed that if the potential is on the order of the electron mass, V ∼ m c2, the barrier is nearly transparent. Moreover, as the potential approaches infinity, the reflection diminishes and the electron is always transmitted.
Read more about Klein Paradox: Massless Particles, Other Cases
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“To make advice agreeable, try paradox or rhyme.”
—Mason Cooley (b. 1927)