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Research Articles

Effect of variation of charge in the circular restricted three-body problem with variable masses

ORCID Icon, ORCID Icon, ORCID Icon & ORCID Icon
Pages 670-677 | Received 20 Jan 2019, Accepted 14 May 2019, Published online: 23 May 2019

Figures & data

Figure 1. Geometric configuration of the problem.

Figure 1. Geometric configuration of the problem.

Figure 2. Locations of equilibrium points for q=0.4 (a) and for q=0.501 (b). The green points indicate the equilibrium points and red points indicate the locations of the primaries.

Figure 2. Locations of equilibrium points for q=0.4 (a) and for q=0.501 (b). The green points indicate the equilibrium points and red points indicate the locations of the primaries.

Figure 3. Zero-velocity curves (a) for q=0.4 and (b) for q=0.501.

Figure 3. Zero-velocity curves (a) for q=0.4 and (b) for q=0.501.

Figure 4. Epitrochoid periodic orbits for the variations of charge.

Figure 4. Epitrochoid periodic orbits for the variations of charge.

Figure 5. Zero-velocity surfaces (a) for q=0.4 and (b) for q=0.501.

Figure 5. Zero-velocity surfaces (a) for q=0.4 and (b) for q=0.501.

Figure 6. (a):Poincaré surfaces of section in ξξ plane. (b):Poincaré surfaces of section in ηη plane.

Figure 6. (a):Poincaré surfaces of section in ξ−ξ′ plane. (b):Poincaré surfaces of section in η−η′ plane.

Figure 7. The surfaces of the motion of the infinitesimal body for q=0.4.

Figure 7. The surfaces of the motion of the infinitesimal body for q=0.4.

Figure 8. The surfaces of the motion of the infinitesimal body for q=0.501.

Figure 8. The surfaces of the motion of the infinitesimal body for q=0.501.

Figure 9. (a) Basins of attraction at q=0.4. (b) Zoomed part of Figure (a) near primaries.

Figure 9. (a) Basins of attraction at q=0.4. (b) Zoomed part of Figure 9(a) near primaries.

Figure 10. (a) Basins of attraction at q=0.501. (b) Zoomed part of Figure (a) near primaries.

Figure 10. (a) Basins of attraction at q=0.501. (b) Zoomed part of Figure 10(a) near primaries.

Table 1. Characteristic roots corresponding to each equilibrium point.

Figure 11. Distribution of the stable region.

Figure 11. Distribution of the stable region.