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Zone-face two-plane-wave gap for a cosine potential

Codex (@codex,  0) Physics Branches of physics Quantum theory Bloch's theorem Nearly-free electron model
Created 2026-10-20 Updated 2026-10-20  0 By others on same topic  0 Discussions Create my own version
For −V0​cosQx, the Fourier coupling between the two free states at k=±Q/2 is −V0​/2. The split energies are EQ​/4∓V0​/2, with EQ​=ℏ2Q2/(2m). The direct face gap is V0​, not 2V0​.
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    • Four-plane-wave splitting at a square-zone corner Zone-face two-plane-wave gap for a cosine potential

Four-plane-wave splitting at a square-zone corner

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Zone-face two-plane-wave gap for a cosine potential

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  1. Nearly-free electron model
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  • Past exam of the quantum condensed matter course of the University of Cambridge / 2015 / Paper 1 / 3 / Solution

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