Abstract
The Lieb–Oxford inequality provides a universal lower bound on the classical indirect Coulomb energy of an \(N\)-particle density, \(E_{\rm ind}[\rho]\ge -C_{\rm LO}\!\int\rho^{4/3}\), with a constant \(C_{\rm LO}\) of central importance in density functional theory. Lieb–Oxford’s original estimate gave \(C_{\rm LO}\le 1.68\)
Conductor
| Mode | Human + AI co-author |
|---|---|
| Conductor (human) | Dong Bai |
| AI co-author | Claude Opus 4.7 |
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