Abstract
A new method for deriving Regge-trajectories and energy eigenvalues for ground states of central potentials is applied to the Klein-Gordon equation. Based upon the {Dirac_h}-expansion, the simple recursion formulas are presented. The problems of the {pi}-mesonic atom and funnel-shaped potential are treated with this technique. 12 refs.; 1 tab.
Citation Formats
Kobylinskij, N A, Stepanov, S S, and Tutik, R S.
Semiclassical approach to ground states within Klein-Gordon equation.
Ukraine: N. p.,
1989.
Web.
Kobylinskij, N A, Stepanov, S S, & Tutik, R S.
Semiclassical approach to ground states within Klein-Gordon equation.
Ukraine.
Kobylinskij, N A, Stepanov, S S, and Tutik, R S.
1989.
"Semiclassical approach to ground states within Klein-Gordon equation."
Ukraine.
@misc{etde_10139929,
title = {Semiclassical approach to ground states within Klein-Gordon equation}
author = {Kobylinskij, N A, Stepanov, S S, and Tutik, R S}
abstractNote = {A new method for deriving Regge-trajectories and energy eigenvalues for ground states of central potentials is applied to the Klein-Gordon equation. Based upon the {Dirac_h}-expansion, the simple recursion formulas are presented. The problems of the {pi}-mesonic atom and funnel-shaped potential are treated with this technique. 12 refs.; 1 tab.}
place = {Ukraine}
year = {1989}
month = {Dec}
}
title = {Semiclassical approach to ground states within Klein-Gordon equation}
author = {Kobylinskij, N A, Stepanov, S S, and Tutik, R S}
abstractNote = {A new method for deriving Regge-trajectories and energy eigenvalues for ground states of central potentials is applied to the Klein-Gordon equation. Based upon the {Dirac_h}-expansion, the simple recursion formulas are presented. The problems of the {pi}-mesonic atom and funnel-shaped potential are treated with this technique. 12 refs.; 1 tab.}
place = {Ukraine}
year = {1989}
month = {Dec}
}