Figure 1. Orbital evolution of the planetesimals and Jupiter-mass planet in simulation S1. The solid points show the planetesimals. The radii of the planetesimals.

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Figure 1. Orbital evolution of the planetesimals and Jupiter-mass planet in simulation S1. The solid points show the planetesimals. The radii of the planetesimals are proportional to their mass. The colour of each point shows the orbital eccentricity. The open circle shows the giant planet. As the Jupiter-mass planet migrates inward, the planetesimals at the MMR orbits are excited to high eccentric orbits. Due to the inward-migrating giant planet, planetesimals were shepherded inward and hence the accretion rate in the inner part of the planetesimal disc increases. Some planetesimals were also scattered to the outer part of the disc. Several terrestrial planets form at 5 Myr. From: Terrestrial planet formation under migration: systems near the 4:2:1 mean motion resonance Mon Not R Astron Soc. 2017;467(1):619-632. doi:10.1093/mnras/stx082 Mon Not R Astron Soc | © 2017 The Authors Published by Oxford University Press on behalf of the Royal Astronomical Society

Figure 2. Results of the evolution of the semi-major axis (upper panel) and eccentricities (lower panel) for simulation S1. The two inner planets undergo type I migration, while the outer one is under the influence of type II migration. Note that the three planets are close to a 4:2:1 MMR. From: Terrestrial planet formation under migration: systems near the 4:2:1 mean motion resonance Mon Not R Astron Soc. 2017;467(1):619-632. doi:10.1093/mnras/stx082 Mon Not R Astron Soc | © 2017 The Authors Published by Oxford University Press on behalf of the Royal Astronomical Society

Figure 3. Orbital evolution of the planetesimals and Jupiter-mass planet in simulation S2. The Jupiter-mass planet in this simulation was fixed at 5 au. The radii of the planetesimals are proportional to their mass. The colour of each point shows the orbital eccentricity. We can see that the planetesimals at MMR orbits were excited to high eccentric orbits. The accretion rate in this simulation is much lower than in simulation S1. From: Terrestrial planet formation under migration: systems near the 4:2:1 mean motion resonance Mon Not R Astron Soc. 2017;467(1):619-632. doi:10.1093/mnras/stx082 Mon Not R Astron Soc | © 2017 The Authors Published by Oxford University Press on behalf of the Royal Astronomical Society

Figure 4. Orbital evolution of the planetesimals and two giant planets in simulation S3. The Jupiter and Saturn in this simulation were fixed at 5 and 9.2 au. The radii of the planetesimals are proportional to their mass. The colour of each point shows the orbital eccentricity. The planetesimals at the MMR orbits of the Jupiter-mass planet were excited to high eccentric orbits. From: Terrestrial planet formation under migration: systems near the 4:2:1 mean motion resonance Mon Not R Astron Soc. 2017;467(1):619-632. doi:10.1093/mnras/stx082 Mon Not R Astron Soc | © 2017 The Authors Published by Oxford University Press on behalf of the Royal Astronomical Society

Figure 5. Orbital evolution of the planetesimals and two giant planets in simulation S4. The Jupiter and Saturn in this simulation underwent type II migration. The radii of the planetesimals are proportional to their mass. The colour of each point shows the orbital eccentricity. Note that the three planets are close to a 4:2:1 MMR. From: Terrestrial planet formation under migration: systems near the 4:2:1 mean motion resonance Mon Not R Astron Soc. 2017;467(1):619-632. doi:10.1093/mnras/stx082 Mon Not R Astron Soc | © 2017 The Authors Published by Oxford University Press on behalf of the Royal Astronomical Society

Figure 6. Results of the evolution of the semi-major axis (upper panel) and eccentricities (lower panel) for simulation S4. One inner planet undergoes type I migration, while the outer two are under the influence of type II migration. Note that Saturn is kicked inward and the three planets are evolved into a 4:2:1 MMR. From: Terrestrial planet formation under migration: systems near the 4:2:1 mean motion resonance Mon Not R Astron Soc. 2017;467(1):619-632. doi:10.1093/mnras/stx082 Mon Not R Astron Soc | © 2017 The Authors Published by Oxford University Press on behalf of the Royal Astronomical Society

Figure 7. Orbital evolution of the planetesimals and two giant planets in simulation S5. The Jupiter and Saturn in this simulation underwent type II migration. The radii of the planetesimals are proportional to their mass. The colour of each point shows the orbital eccentricity. Note that the three planets are evolved into a 4:2:1 MMR. From: Terrestrial planet formation under migration: systems near the 4:2:1 mean motion resonance Mon Not R Astron Soc. 2017;467(1):619-632. doi:10.1093/mnras/stx082 Mon Not R Astron Soc | © 2017 The Authors Published by Oxford University Press on behalf of the Royal Astronomical Society

Figure 8. Final configuration of the three runs, S1, S4 and S5, that have formed a 4:2:1 MMR at 100 Myr. Open circles show the giant planets. Solid points show the formed terrestrial planets. The colour of the terrestrial planets shows their masses. From: Terrestrial planet formation under migration: systems near the 4:2:1 mean motion resonance Mon Not R Astron Soc. 2017;467(1):619-632. doi:10.1093/mnras/stx082 Mon Not R Astron Soc | © 2017 The Authors Published by Oxford University Press on behalf of the Royal Astronomical Society

Figure 9. A typical run of simulations for terrestrial planets Figure 9. A typical run of simulations for terrestrial planets. Panel (a) shows the evolution of the orbital periods. Panel (b) displays the evolution of eccentricities and panel (d) shows how the period ratio changed with the time. In panels (a) and (b), the black, red and blue lines represent the innermost (P1), middle (P2) and outermost (P3) planets, respectively. In panel (c), the green and pink lines represent the period ratios of P2/P1 and P3/P2, respectively. Panels (d) and (e) display the resonance angles of each pair of planets, where θ<sub>21</sub> = 2λ<sub>1</sub> − λ<sub>2</sub> − ϖ<sub>1</sub>, θ<sub>22</sub> = 2λ<sub>1</sub> − λ<sub>2</sub> − ϖ<sub>2</sub>, θ<sub>32</sub> = 2λ<sub>2</sub> − λ<sub>3</sub> − ϖ<sub>2</sub> and θ<sub>33</sub> = 2λ<sub>2</sub> − λ<sub>3</sub> − ϖ<sub>3</sub>. From: Terrestrial planet formation under migration: systems near the 4:2:1 mean motion resonance Mon Not R Astron Soc. 2017;467(1):619-632. doi:10.1093/mnras/stx082 Mon Not R Astron Soc | © 2017 The Authors Published by Oxford University Press on behalf of the Royal Astronomical Society