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The illustration of the VEGA and ∆VEGA manoeuvre.

The illustration of the VEGA and ∆VEGA manoeuvre.

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The article focuses on trajectory design to the trans-Neptunian object (90377) Sedna for launch in 2029–2034. Sedna is currently moving to the perihelion at a distance of around 74 au from the Sun. The perihelion passage is estimated to be in 2073-74. That opens up of opportunities to study such a distant object. Known for its orbit and 10 thousand...

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... scenario of VEGA and ∆VEGA manoeuvres is illustrated by Fig. 1. ...
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... impulse is required during the Saturn flyby, which grows rapidly with time of flight decreasing. As a result, condition (1) can be fulfilled only for the total time of flight more than 37 yrs. Table 8 presents the parameters of the optimal flight using the EVE∆VEJSSed scheme with the duration of 40 yrs. The corresponding trajectory is shown in Fig. ...
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... the launch in 2034, the flight without the Neptune gravity assist (EVEEJSed or EVE∆VEJSed schemes) and one including such manoeuvre (EVEEJNSed or EVE∆VEJNSed schemes) is considered. The parameters of the flight trajectories are presented in Tables 9-12. The diagram of ∆V Σ versus the time of flight for four schemes considered here is shown in Fig. ...
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... for the time of flight less than 27 yrs, and this turn is to be performed at the Neptune flyby. Tables 11 and 12 show that the impulse value necessary for this turn is large and leads to a significant increase in ∆V Σ . The ∆V α value in the EVE∆VEJSed scheme is very small (see Table 10), this is why, as is seen in Tables 9 and 10 Tables 9-12 and Fig. 11 show that there are local minima of ∆V Σ for all four flight schemes under consideration in this subsection. These minima are achieved at the times of flight of 33.3 yrs for the EVEEJSed and EVE∆VEJSed schemes, at 38.6 yrs. for the EVEEJNSed scheme and of 42.4 yrs. for the EVE∆VEJNSed scheme. As calculations show, the global minimum is ...
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... is seen in Fig. 11 that the blue curve corresponding to the EVEEJNSed transfer scheme has a kind of "hump" at the time of flight of about 35 yrs (see also Table 11). The authors were unable to find out the nature of ...
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... detailed characteristics for the EVE∆VEJSed and EVE∆VEJNSed schemes with time of flight of 30 yrs are presented in Tables 13 and 14. Flight trajectories for these scenarios are shown in Fig. 12 and ...
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... to the passage through the powerful radiation belts of this planet. An increase of the perijove height needs a higher ∆V Σ value (a similar problem already was considered for the Earth-Jupiter-Sedna (EJSed) scheme in subsection 4.2). The diagram of total ∆V Σ versus the perijove height for the EVEEJSed scheme with launch in 2034 is presented in Fig. ...
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... seen in Fig. 14, an increase of the perijove height, for example, to 150 thousand km, will increase the cost of the characteristic velocity by about 500 m/s. However, we should also take into account the fact that in the EVEEJSed and EVE∆VEJSed schemes, the spacecraft approaches to Jupiter with a high asymptotic velocity (Tables 4, 7 and 8, 13 and 14) ...
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... and 2034 there are local minima of ∆V Σ . In 2031 the minima are reached at the time of flight of 36.3 and 38.5 yrs. for the EVEEJSed and EVE∆VEJSed schemes respectively (see Fig. 8). In 2034 they are reached at 33.3 yrs. for the EVEEJSed and EVE∆VEJSed schemes and at 38.5 and 42.3 yrs. for the EVEEJNSed and EVE∆VEJNSed schemes respectively (see Fig. 11). Moreover, for the latter scheme, this minimum is 3.96 km/s which only slightly exceeds ∆V. required for Earth-Venus flight Fig. 11 shows that when flying in 2034, the Neptune gravity assist leads to a lower value of ∆V Σ compared to a flight without this manoeuvre with a flight duration of more than 27 ...
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... and EVE∆VEJSed schemes respectively (see Fig. 8). In 2034 they are reached at 33.3 yrs. for the EVEEJSed and EVE∆VEJSed schemes and at 38.5 and 42.3 yrs. for the EVEEJNSed and EVE∆VEJNSed schemes respectively (see Fig. 11). Moreover, for the latter scheme, this minimum is 3.96 km/s which only slightly exceeds ∆V. required for Earth-Venus flight Fig. 11 shows that when flying in 2034, the Neptune gravity assist leads to a lower value of ∆V Σ compared to a flight without this manoeuvre with a flight duration of more than 27 ...
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... follows from Tables 5, 6, 9-12, some optimal trajectories to Sedna include the spacecraft approaching Jupiter at a short distance. To avoid this, the minimum height of Jupiter flyby can be limited from below by a certain safe value by means of some increase in the ∆V Σ (see Fig. ...
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... scenario of VEGA and ∆VEGA manoeuvres is illustrated by Fig. 1. ...
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... impulse is required during the Saturn flyby, which grows rapidly with time of flight decreasing. As a result, condition (1) can be fulfilled only for the total time of flight more than 37 yrs. Table 8 presents the parameters of the optimal flight using the EVE∆VEJSSed scheme with the duration of 40 yrs. The corresponding trajectory is shown in Fig. 10. Neither of the gravity assist manoeuvres requires an additional impulse for the asymptotic velocity vector turn, as is shown in Table ...
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... the launch in 2034, the flight without the Neptune gravity assist (EVEEJSed or EVE∆VEJSed schemes) and one including such manoeuvre (EVEEJNSed or EVE∆VEJNSed schemes) is considered. The parameters of the flight trajectories are presented in Tables 9-12. The diagram of ∆V Σ versus the time of flight for four schemes considered here is shown in Fig. ...
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... is seen in Fig. 11 that the blue curve corresponding to the EVEEJNSed transfer scheme has a kind of "hump" at the time of flight of about 35 yrs (see also Table 11). The authors were unable to find out the nature of ...
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... detailed characteristics for the EVE∆VEJSed and EVE∆VEJNSed schemes with time of flight of 30 yrs are presented in Tables 13 and 14. Flight trajectories for these scenarios are shown in Fig. 12 and ...
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... to the passage through the powerful radiation belts of this planet. An increase of the perijove height needs a higher ∆V Σ value (a similar problem already was considered for the Earth-Jupiter-Sedna (EJSed) scheme in subsection 4.2). The diagram of total ∆V Σ versus the perijove height for the EVEEJSed scheme with launch in 2034 is presented in Fig. 14. As seen in Fig. 14, an increase of the perijove height, for example, to 150 thousand km, will increase the cost of the characteristic velocity by about 500 ...
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... the powerful radiation belts of this planet. An increase of the perijove height needs a higher ∆V Σ value (a similar problem already was considered for the Earth-Jupiter-Sedna (EJSed) scheme in subsection 4.2). The diagram of total ∆V Σ versus the perijove height for the EVEEJSed scheme with launch in 2034 is presented in Fig. 14. As seen in Fig. 14, an increase of the perijove height, for example, to 150 thousand km, will increase the cost of the characteristic velocity by about 500 ...
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... and 2034 there are local minima of ∆V Σ . In 2031 the minima are reached at the time of flight of 36.3 and 38.5 yrs. for the EVEEJSed and EVE∆VEJSed schemes respectively (see Fig. 8). In 2034 they are reached at 33.3 yrs. for the EVEEJSed and EVE∆VEJSed schemes and at 38.5 and 42.3 yrs. for the EVEEJNSed and EVE∆VEJNSed schemes respectively (see Fig. 11). Moreover, for the latter scheme, this minimum is 3.96 km/s which only slightly exceeds ∆V. required for Earth-Venus flight Fig. 11 shows that when flying in 2034, the Neptune gravity assist leads to a lower value of ∆V Σ compared to a flight without this manoeuvre with a flight duration of more than 27 ...
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... and EVE∆VEJSed schemes respectively (see Fig. 8). In 2034 they are reached at 33.3 yrs. for the EVEEJSed and EVE∆VEJSed schemes and at 38.5 and 42.3 yrs. for the EVEEJNSed and EVE∆VEJNSed schemes respectively (see Fig. 11). Moreover, for the latter scheme, this minimum is 3.96 km/s which only slightly exceeds ∆V. required for Earth-Venus flight Fig. 11 shows that when flying in 2034, the Neptune gravity assist leads to a lower value of ∆V Σ compared to a flight without this manoeuvre with a flight duration of more than 27 ...
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... follows from Tables 5, 6, 9-12, some optimal trajectories to Sedna include the spacecraft approaching Jupiter at a short distance. To avoid this, the minimum height of Jupiter flyby can be limited from below by a certain safe value by means of some increase in the ∆V Σ (see Fig. ...

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... Missions to the Kuiper Belt region and beyond, the Oort Cloud, the gravitational focus of the Sun, and even the Alpha-Centauri system [16] are considered the next breakthrough for space exploration. Among various suggested destinations, the trans-Neptunian object Sedna (90377) has recently gained more and more interest from the scientific community [57]. Sedna, orbiting the Sun in a highly eccentric orbit, is currently on the way to its perihelion (around 76 AU from the Sun), and recent studies consider this an extraordinary opportunity to get to know more about deep space, being its aphelion at about 936 AU. ...
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... In some of the flights considered in the present article, the spacecraft on the optimal trajectory approaches Jupiter at a relatively short distance during the gravity assist manoeuvre near this giant; in particular, in the EVEEJSed scheme at the beginning of the mission in 2034 and its duration of 30 years, the spacecraft approaches Jupiter to an altitude of 4.2 thousand km, and powerful radiation belts of Jupiter can be hazardous for the spacecraft electronic components. Article [12] gives an estimate of ΔVΣ for the above option with restrictions on the minimum altitude over Jupiter up to 600 thousand km. The estimation of the radiation dose received by the spacecraft during the Jupiter flight, depending on the thickness of the Al protective shield, is given in [8]. ...
... After defining in this way the sections of the trajectories between each pair of celestial bodies, these sections are connected (patched) with each other as follows [12], [16], [17], [19]: ...
... The numerical characteristics of the flight schemes are presented in Table A.1. The table contains only some of the results of calculating a direct flight to Sedna (see [12], [19]), as well as flights using gravity assist manoeuvres, according to the above schemes, satisfying constraints (1) with a step of 5-10 years in flight time; for comparison, the estimates of ΔVΣ obtained in [10] are also given. In 2033, flight using the EVEEJSed or EVEΔVEJSed scheme seems to be difficult to realize as it requires high costs ΔV because of the close approach to the Sun at a distance of less than 20 million km in the Jupiter-Sedna arc [12]. ...
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... In the works [43,44], trajectories to Sedna were determined satisfying two constraints simultaneously, namely, with the TOF no longer than 50 yrs, the total characteristic velocity (ΔV Σ that is the sum of the characteristic velocity required for launch, as well as all manoeuvres in deep space and near planets) had to be less than 8 km/s. In all cases, the correcting manoeuvres were not considered since they depend on the navigation and the manoeuvres execution accuracy. ...
... Also, the additional problem that is to find the TOF which corresponds to the limited ΔV Σ was considered in this paper. Note that in all flight schemes to Sedna that will be analysed in this paper the costs of orbit correction manoeuvres are not considered, as well as in the paper [43]. ...
... Launch in 2029 allows reducing the ΔV Σ to ⁓9 km/s for the 16-yr TOF and to 6.29 km/s for the 20-yr TOF. Such results are comparable with ones obtained in [43,61] for the more complex Earth-Venus-Earth-Earth-Jupiter-Sedna (EVEEJSed) scheme (ΔV Σ = 6.27 km/s in 2029). Notice that the launch date in 2028 is also in the vicinity of the ΔV Σ minimum. ...
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Current research focuses on designing fast trajectories to the trans-Neptunian object (TNO) (90377) Sedna to study the surface and composition from a close range. Studying Sedna from a close distance can provide unique data about the Solar System evolution process including protoplanetary disc and related mechanisms. The trajectories to Sedna are determined considering flight time and the total characteristic velocity (ΔV{\Delta}V) constraints. The time of flight for the analysis was limited to 20 years. The direct flight, the use of gravity assist manoeuvres near Venus, the Earth and the giant planets Jupiter and Neptune, and the flight with the Oberth manoeuvre near the Sun are considered. It is demonstrated that the use of flight scheme with ΔVEGA{\Delta}VEGA (ΔV{\Delta}V and Earth Gravity Assist manoeuvre) and Jupiter-Neptune gravity assist leads to the lowest cost of ΔV{\Delta}V=6.13 km/s for launch in 2041. The maximum payload for schemes with Δ{\Delta}VEGA manoeuvre is 500 kg using Soyuz 2.1.b, 2,000 kg using Proton-M and Delta IV Heavy and exceeds 12,000 kg using SLS. For schemes with only Jupiter gravity assist, payload mass is twice less than for ones with Δ{\Delta}VEGA manoeuvre. As a possible expansion of the mission to Sedna, it is proposed to send a small spacecraft to another TNO during the primary flight to Sedna. Five TNOs suitable for this scenario are found, three extreme TNOs 2012 VP113, (541132) Lele\=ak\=uhonua (former 2015 TG387), 2013 SY99) and two classical Kuiper Belt objects: (90482) Orcus, (20000) Varuna.