Difference between revisions of "Fusion Propulsion"

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| colspan="16" rowspan="1" |Table 1 - Significant fusion reactions that could be used for a fusion engine
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| colspan="16" rowspan="1" |Significant fusion reactions that could be used for a fusion engine
 
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| colspan="4" rowspan="1" |Reaction
 
| colspan="4" rowspan="1" |Reaction

Revision as of 06:13, 2 September 2021

Fusion Propulsion may be used for Mars transfer in the future, once the technology is functional. Mars has a higher amount of deuterium in its water than Earth, so this basic fusion fuel might be easier to obtain on Mars.

Significant fusion reactions that could be used for a fusion engine
Reaction Products Total

Energy release

Atomic mass

of products

ratio MeV/

fusion

MeV/

fusion

MeV/

fusion

GJ/kg N
1 D + T He4 100% 3.49 + n0 14.1 340 000 5
2a D + D He3 50% 0.82 + n0 2.45 79 000 4
2b + D T 50% 01.01 + p+ 03.02 97 000 4
3 D + He3 He4 100% 3.6 + p+ 14.7 353 000 5
4 T + T He4 100% + 2x n0 11.3 182 000 6
5 He3 + He3 He4 100% + 2x p+ 12.9 207 000 6
6a He3 + T He4 + n+ 12.1 + p+ 195 000 6
6b + T He4 4.8 + D 9.5 230 000 6
6c + T He4 0.5 + n0 1.9 + p+ 11.9 230 000 6
7a D + Li6 He4 + He4 22.4 270 000 8
7b + Li6 He3 + He4 + n0 2.56 31 000 8
7c + Li6 Li7 + p+ 5.0 60 000 8
7d + Li6 Be7 + n0 3.4 41 000 8
8 p+ + Li6 He4 1.7 + He3 2.3 55 000 7
9 n + Li6 He4 + T 2.3 7
10 He3 + Li6 He4 + He4 + p+ 16.9 181 000 9
11 p+ + B11 3x He4 8.7 70 000 12
12 6D 2x He4 8.92 + 2n0 16.55 + 2p+ 17.72 348 000 12
Total energy release = sum of energies (MeV) x 1.6e-19 J/eV / mass of reaction products

Mass of reaction products = N x atomic mass unit (1.66e-27 kg) In a fusion reaction, the portion of the fuel that actually reacts is called the burnup fraction. As a first order of magnitude evaluation, we can establish that a fusion drive with a burnup fraction of 10%, using 1 kg of deuterium+he3 per second will produce 353 000 GJ/kg x 1kg/s x 0,1 = 35 300 GW of power (Line 4, table 1). To find the thrust from the fusion reaction, F=ṁ*2Pt*ηn . For an efficiency (ηn) of 80%, the force is 5 600 KN or 576 tonnes. To find the exhaust velocity Ve=F/ṁ= 56 500 000 N / 1 kg/s = 5 650 000 m/s