摘要
应用Lap lace变换求解出在谐振子标量势与矢量势相等的条件下其径向K le in-Gordon方程的束缚态解,并得到谐振子在相对论条件下的能量方程,在此基础上用Lap lace变换得到了径向波函数的角量子数及主量子数的二类递推关系。
The Laplace transforms is used to solve the Klein - Gordon equation under the condition that the harmonic oscillator - type scalar potential is equal to its vector potential and obtain its relativistic energy equation. Based on above developments two kinds of recursion relations of radial wave functions given by only the ＇principal＇and ＇angular -momentum＇ quantum numbers are derived.
出处
《南昌大学学报（理科版）》
CAS
北大核心
2006年第3期290-292,共3页
Journal of Nanchang University(Natural Science)
