A sharp bound for an eigenvalue moment of the one-dimensional Schroedinger operator

Abstract

We give a proof of the Lieb-Thirring inequality in the critical case $d=1$, $\gamma =1/2$, which yields the best possible constant.

Revised version. 14 pages, Latex2e, no figures. Some typos on p.3 corrected and journal ref added

References in corpus (1)

• On the Lieb-Thirring constants L_gamma,1 for gamma geq 1/2