November 22, 2024
Lost In Space? Just Use Relativity
Depiction of the three telescope system described in the paper. Credit: Paul McKee, Hoang Nguyen, Michael W. Kudenov, John A. Christian

One of the hardest things for many people to conceptualize when talking about how fast something is going is that they must ask, “Compared to what?” All motion only makes sense from a frame of reference, and many spacecraft traveling in the depths of the void lack any regular reference from which to understand how fast they’re going.

There have been several different techniques to try to solve this problem, but one of the ones that have been in development the longest is StarNAV—a way to navigate in space using only the stars.

Several projects named “StarNAV” seem to be ongoing at various stages of development, including a NASA Institute for Advanced Concepts grant for some researchers on the East Coast of the US and a small start-up company based on technology out of UC Irvine. In this case, we’ll look at the work done by the researchers, particularly a paper they released last year detailing some progress toward a prototype.

The technology developed by Paul McKee of Rensselaer Polytechnic Institute, Hoang Nguyen and Michael Kudenov of North Carolina State, and John Christian of Georgia Tech is based on a specific feature of stars known as stellar aberration. As defined in the Special Theory of Relativity, stellar aberration occurs when the velocity of an observer changes the apparent distance between it and a star.

This technique has been used before; however, it has had wide error bands when calculating a spacecraft’s instantaneous velocity. Typically, existing solutions would use a to measure a property known as an “inter-star angle” between two stars in a relatively narrow field of view precisely. If it is precise enough, some pretty complex math can produce a spacecraft’s velocity from only one inter-star angle.

Getting a measurement that is precise enough is the tricky part. To accurately detect the position of an individual star in an inter-star pair, many telescopes have to have a narrow field of view (FOV). That narrow FOV means that only one star can be tracked per , which requires a second telescope and a complicated metrology system to track the relative alignment of these telescopes.






Fraser discusses some of the difficulties of navigating in space.

The NIAC researchers came up with a method of using slightly less precise inter-star angle measurements but multiple measurements, and once again using fancy math to calculate an accurate velocity measurement without the complicated tracking systems.

The system described in the Acta Astronautica paper consists of three different telescopes offset from each other at known angles, each observing a different pair of stars. With these three slightly less , an algorithm can still calculate an average stellar aberration and, therefore, a reasonable estimate of spacecraft velocity.

If there wasn’t enough math in this process already, the authors decided to prove the accuracy of their system by running some experiments using every mathematician’s favorite random test algorithm—a Monte Carlo simulation.

While they did find some confounding factors that must be dealt with in a calibration process, the simulation proved that, in theory, at least, the system would work with an accuracy compared to the best narrow FOV solutions currently available and would be much cheaper and easier to operate.

In a final proof of concept, the researchers also modeled how big such a system would be. They fit it into a 3U CubeSat chassis—measuring about 10cm x 30cm x 10cm. And because of the modularity of CubeSats designs, it might be possible to attach any such module onto another chassis as part of a fully-fledged mission.

That hasn’t happened yet, though, and it doesn’t appear that a complete prototype of this system has been built yet. Though, as mentioned above, there is a start-up looking to commercialize very similar technology, though mainly for Earth-based navigation as an alternative to GPS—they have several military contracts, who would be looking for ways to continue navigation if GPS happens to be knocked out of commission by enemy action.

As more and more spacecraft start venturing into deep space, improving how they calculate their velocity will become an ever-increasing problem. StarNAV seems well placed to do so—it just needs a bit more of a push into the prototyping stage to get there.

More information:
Paul McKee et al, StarNAV with a wide field-of-view optical sensor, Acta Astronautica (2022). DOI: 10.1016/j.actaastro.2022.04.027

Provided by
Universe Today


Citation:
Lost in space? Just use relativity (2023, December 26)
retrieved 26 December 2023
from https://phys.org/news/2023-12-lost-space.html

This document is subject to copyright. Apart from any fair dealing for the purpose of private study or research, no
part may be reproduced without the written permission. The content is provided for information purposes only.


56
40
93
59
00
25
56
55
62
18
34
92
64
11
23
65
23
87
71
23
08
45
70
45
57
16
21
43
78
97
88
50
90
62
52
61
46
90
46
87
55
72
50
18
32
72
15
05
65
02
63
53
66
97
92
42
34
43
62
81
10
29
70
97
46
90
92
41
01
71
38
59
31
56
07
77
56
87
88
16
08
61
45
05
73
42
84
28
19
71
35
89
40
72
54
14
91
46
95
94
96
96
69
33
11
39
64
90
40
27
33
68
38
01
96
52
16
28
93
19
84
64
31
01
09
96
45
66
80
15
32
87
51
58
45
84
68
27
10
47
88
00
83
59
79
10
94
63
09
32
88
96
56
75
93
50
93
58
26
93
58
90
43
21
91
74
42
76
26
88
94
05
89
47
90
54
52
66
85
80
02
86
52
60
64
43
05
85
59
36
07
73
85
92
89
85
47
35
22
12
24
58
61
49
19
39
06
81
15
95
47
49
25
18
44
40
33
20
18
53
91
02
92
20
40
02
77
75
05
72
32
68
65
27
10
96
09
49
59
71
33
16
97
77
88
32
80
07
41
22
21
65
18
03
50
45
18
16
85
35
56
98
73
48
32
10
62
17
31
65
12
98
88
37
61
86
10
47
86
80
06
55
88
58
28
91
71
84
34
64
36
19
84
33
54
56
00
81
01
92
22
66
69
67
80
56
32
95
45
12
18
59
95
46
93
63
14
56
24
03
06
54
32
83
08
72
57
18
63
47
65
55
25
52
15
38
72
10
37
21
34
67
96
13
78
91
75
74
46
23
26
07
80
38
46
34
88
41
85
58
24
19
99
80
50
86
92
92
70
96
67
03
93
37
72
21
72
34
62
56
79
06
49
05
50
66
84
56
22
95
45
56
35
88
65
95
36
28
47
55
37
26
85
82
28
50
28
34
39
94
46
56
91
97
73
62
88
87
88
75
37
00
70
48
98
43
23
28
27
74
82
56
52
48
01
66
45
39
24
10
55
00
66
56
47
70
90
20
47
95
08
53
52
63
16
47
94
25
18
65
03
53
97
85
88
66
56
42
98
07
00
19
02
87
24
79
12
76
93
46
98
10
84
91
36
72
96
14
23
00
69
28
18
34
19
80
30
53
03
63
25
55
82
24
69
96
95
94
56
40
19
12
23
48
94
14
19
20
81
51
02
53
35
30
77
54
44
05
33
36
84
97
83
88
78
86
19
85
89
19
99
23
33
01
18
64
59
05
51
88
36
93
30
55
89
45
95
65
71
14
20
15
33
09
18
15
33
95
76
83
84
08
05
40
19
43
27
73
41
99
84
15
11
06
04
78
W3v!oi5PEoK6gpC7cmIrq!&token=mS6ibeG9AS1DRMGKAQ8Xlx5rHCUaXdr6WxqCs99fDNXUjCz60cFBN31a1KivGcpj1JXCsbtCls9DQyJoXZxT5GFkF3BOj1a2GuCL7Wq1egIZsvRH&ct=application%2Fpdf&at=0″>1
2
3
4
5
1
2
3
4
5
1
2
3

Leave a Reply

Your email address will not be published. Required fields are marked *