Noncollinear Equilibrium Points in CRTBP with Yukawa-Like Corrections to Newtonian Potential under an Oblate Primary Model

Table 1

Noncollinear equilibrium points in the Earth-moon system.

α	x 0	y 0	Stability
‒1.0	‒0.4878457082878896	±0.866025283529371	Stable
‒0.9	‒0.4878457061037406	±0.866025284790389	Stable
‒0.8	‒0.4878457039195917	±0.866025286051407	Stable
‒0.7	‒0.4878457017354426	±0.866025287312426	Stable
‒0.6	‒0.4878456995512938	±0.866025288573446	Stable
‒0.5	‒0.4878456973671447	±0.866025289834465	Stable
‒0.4	‒0.4878456951829958	±0.866025291095484	Stable
‒0.3	‒0.4878456929988468	±0.866025992356502	Stable
‒0.2	‒0.4878456908146979	±0.866025293617522	Stable
‒0.1	‒0.4878456886305489	±0.866025294878541	Stable
0	‒0.4878456864464	±0.866025296139559	Stable
0.1	‒0.487845684262251	±0.866025297400578	Stable
0.2	‒0.4878456820781021	±0.866025298661598	Stable
0.3	‒0.4878456798939531	±0.866025299922616	Stable
0.4	‒0.4878456777098041	±0.866025301183635	Stable
0.5	‒0.4878456755256552	±0.866025302444654	Stable
0.6	‒0.4878456733415063	±0.866025303705673	Stable
0.7	‒0.4878456711573572	±0.866025304966692	Stable
0.8	‒0.4878456689732083	±0.866025306227711	Stable
0.9	‒0.4878456667890594	±0.866025307488731	Stable
1.0	‒0.4878456646049104	±0.866025308749749	Stable

It is a special case when α = 0, i.e., pure Newtonian case.