The motion of two interacting particles (atoms or nuclei) can be described by the following radial Schrödigner equation d e(l+1 -2 [11 (24) – (((+¹) + V(r)] Re(k;r) = ERek;r). where Re(r) is the radial wave function, μ = the reduced mass, V the interacting potential, 2μE Using E the total energy, and k the wave number, given by k = Re(kr) = u(k,r) kr show that the above Schrödigner equation reduces to [ + ² (²+1) – 2/#/V (r) + k2²] ue(k;r) = 0 1-²
The motion of two interacting particles (atoms or nuclei) can be described by the following radial Schrödigner equation d e(l+1 -2 [11 (24) – (((+¹) + V(r)] Re(k;r) = ERek;r). where Re(r) is the radial wave function, μ = the reduced mass, V the interacting potential, 2μE Using E the total energy, and k the wave number, given by k = Re(kr) = u(k,r) kr show that the above Schrödigner equation reduces to [ + ² (²+1) – 2/#/V (r) + k2²] ue(k;r) = 0 1-²
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