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Defense Intelligence Reference Document Negative Mass Propulsion

Defense Intelligence Agency · 43 pages · text from the file's own layer

This Defense Intelligence Reference Document from the Defense Intelligence Agency is dated 3 January 2011. It was produced under the Advanced Aerospace Weapon System Applications (AAWSA) Program as part of a series of advanced technology reports. The report asks whether negative mass exists and whether it could be used for propulsion. It concludes that one route might be an ultra-light form of matter that could have gathered at the Moon's center. Reaching it would take a tunnel dug with thermonuclear shape charges.

  • p. 8 …If this aether has a grainy structure, characterized by some smallest length (e.g., the Planck…
  • p. 10 …a mass m in a "merry-go-round": mv F=mg+-xG. C (11) If g…
  • p. 11 …a "merry-go-round" the Coriolis force field G~2cw (18) By setting G = g and…
  • p. 12 …Making the substitution transforms (22) into If pis a delta function at r = 0, where m…
  • p. 18 …8ffl81*1e lal!i! s,11e~r Experimentally, the electron is indistinguishable from a point. This…
  • p. 32 …Expressing A by (84) through v, the hypothetical circular aether velocity, one has e v =---Hr…
  • p. 36 …At a distance r < R from its center the gravitational acceleration is g(r)~-g"(r…
  • p. 43 …A. Papapetrou, z. Phys. 112, 512 (1939); 114, 478 (1939); 116, 153 (1940). 6. G. Breit…
UNCLASSIFIED/ ,'P81il 8PPl!ltltt ".JI! Gilt I
' [ ,e 1·]W =v,exp he ' (82)
leaving invariant the probability density lf/*f//.
To give gauge invariance a hydrodynamic interpretation, we compare (81) with the
force acting on a test body of mass m placed into the moving Planck aether. This force
follows Euler's equation and is
d
[ ' ( 'J ]V CV v-
F = m- = m -+grad - -vxcurlv.
dt Gt C
Complete analogy between (81) and (83) is established if one sets
m •
=--v·
2e
According to (78) and (82), <ti and A shift the phase of a Schrbdinger wave by
e f ,.OlfJ = - <Pdt
h ,,
oq,~--'--pA• ds.,,
(83)
(84)
(85)
The corresponding expressions for a gravitational field can be directly obtained from the
equivalence principle [3]. If 8v/8t is the acceleration and w the angular velocity of the
universe relative to a reference system assumed to be a rest, the inertial forces in this
system are
F =m[: +<&xr-wx(wxr)-&<2wl (86)
For ( 86) we write
24
UNCLASSIFIED/ /f81il 8ffl@Itlll::: 1!181! &••1:::Y

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Report, from the dia collection. The PDF is mirrored here; the original link is under it. 43 pages are in the text index: search them above, or from the library's search.