Abstract

Combining the WKB expansion at large distances and Perturbation Theory at small distances it is constructed a compact uniform approximation for eigenfunctions. For lowest states $1s\si_{g}$ and $2p\si_{u}$ this approximation provides the relative accuracy ≲10−5\lesssim 10^{-5} (5 s.d.) for any real xx in eigenfunctions and for total energy E(R)E(R) it gives 10-11 s.d. for internuclear distances R∈[0,50]R \in [0,50]. Corrections to proposed approximations are evaluated. Separation constants and the oscillator strength for the transition $1s\si_{g} \rar 2p\si_{u}$ are calculated and compared with existing data.

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