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This Defense Intelligence Reference Document, dated 1 November 2010, was produced by the Defense Intelligence Agency under its Advanced Aerospace Weapon System Applications (AAWSA) Program. It surveys propulsion technologies that include chemical, ion, and nuclear fission rockets, fusion schemes, aneutronic fusion, and antimatter propulsion. It also covers radiation shielding and speculates on research needs over the next 30 years for missions from low Earth orbit to Mars, Jupiter, Saturn, and Alpha Centauri. The document concludes that aneutronic fusion promises to be an important mechanism for future space propulsion.
“Anderson”1 page
UNCLASSIFIELi /l"e" Cl"l"!e1,it tl!!L e11t I Appendix B: Aneutronic Fusion Rocket For travel to the stars, aneutronic fusion combines a high specific impulse of lsp/c = 0.119 (ideal), compared to a maximum possible of 1.0, with minimal radiation to the crew. The Bussard fusion propulsion system is an example of this design and uses the Farnsworth/Hirsch electrostatic confinement method to initiate fusion of hydrogen and boron-11. 23 The specific impulse of this design is reported from 1,500 to 6,000 seconds requiring 4.5 to 8 gigawatts of power from the fusion reactor. In this design, 0.078% of the mass converted into energy actually goes into thrust with the remaining energy converted into heat and gamma rays. For a long-duration space flight, the specific impulse of the fuel source must be very high since a great deal of fuel is consumed over time, but the thrust required is relatively small. To explore the needs for high lsp, we can envision a flight to Proxima Centauri, a distance of 4.22 light-years. The maximum acceleration that the crew can survive is assumed to be 1 g (earth gravity). As the vehicle accelerates away from Earth, relativistic effects described through equations A.5 to A.10 become important. The clocks on the rocket appear to be moving slower than the clocks on Earth, the rest mass frame. During this mission, the rocket is assumed to accelerate for the first 2.11 light-years to its maximum velocity. At this midpoint in its journey, the rocket turns around and decelerates at the same rate until it reaches Proxima Centauri. Typical questions about the mission: • How long will the journey take (in terms of both Earth clocks and rocket clocks)? • How much fuel is consumed? • What maximum velocity is achieved? The answers to these questions are dependent upon: • The distance to the star. • The mass of the rocket payload, engine, and fuel. • The effective specific impulse of the engine, when all inefficiencies are included. For the trip to Proxima Centauri, the minimum duration flight is affected by how close to the speed of light the ship can travel. Unfortunately, the higher the maximum speed, the greater mass fraction of fuel required. This is shown in Figure 13. If the fuel is assumed to be no more than 50% of the initial mass of the rocket, for example, the maximum speed that could be attained is limited to 8% of the speed of light for the ideal fusion drive (15p/c = 0.119). The following equation is used in the figure: V,,,,, """"' ~ tanh (- I_,,, In (1 - !im )) C C nt 11u11a/ (B.14) 32 UNCLASSIFIED//Flilll. lilFFUil,t.k l.lli&i lil'lk>/
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Report, from the dia collection. The PDF is mirrored here; the original link is above. 50 pages are in the text index: search them above, or from the library's search.