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ID:7926759
大小:2.01 MB
页数:22页
时间:2018-03-02
《energy zeropoint energy gravity physics (ufos, star gates & time travel)外语英文电子书》由会员上传分享,免费在线阅读,更多相关内容在教育资源-天天文库。
1、ZeroPointEnergyGravitybyJackSarfatti,6/18/2002,1:24PM,Page1of21ZeroPointEnergyGravityPhysicsOfUFOs,StarGates,TimeTravelandParallelBraneWorldsAPedagogicalIntroductionByJackSarfatti1Clickontheequationstomakethembigger.1.Newton’sClassicalGravityPotentialTheoryinaNu
2、tshell.......................................12.Einstein’sGeneralTheoryofRelativityintheGalilean-NewtonianLimit................33.Hawking’sHolographicUniverseEquations..............................................................64.TheMacro-QuantumVacuum........
3、..........................................................................155.UFOStarGateTimeTravelWarpDrivePhysics....................................................181.Newton’sClassicalGravityPotentialTheoryinaNutshell2ThestaticnearfieldGreen’sfunctionisGG−4π
4、GGrr()−≡'GG(1.1)rr−'whereGGGGG23∇−=Grr('4)−πδG(rr−')(1.2)3GTheuniversalattractivestaticgravitationalpotentialenergyUr()perunittestparticleG4ofmassmatthefieldpointwithdisplacement3-vectorrforsourcemassdensityGG5ρ()r'atsourcepointr'is1LikeinLewisCarroll’s“AliceinW
5、onderland”.☺OnlyinhtmnotpdfversionsusingMathType5.ItmaynotworkinMACOS.Gotohttp://stardrive.org/math4/G2Thedispersionrelation(AKA“massshell”)ωπ≡=2νckforfarfieldgravitywavesisviolatedinGGGthenearfieldforfrequencyνHertzandwave3-vectorkp≡=.Theentireω−k4-spacecontrib
6、utestodynamicnearfields,unlikethecaseoffarfieldradiation.Thenearfieldisamacro-quantumcoherentstateof“virtualquanta”ofthebosonfield.AllBose-Einsteincondensates(BEC)aremacro-quantumcoherent,butnotviceversa.3UniversalityincorporatestheGalileanprincipleofequivalence
7、calledtheweakprincipleofequivalenceinEinstein’sgeneraltheoryofrelativity(GR).Thatis,allbodiesfallwiththesameaccelerationinthesameplaceinagravitationalfield.4RelativetoanarbitraryoriginofcoordinatesinaglobalGalileanframeofreference.ZeroPointEnergyGravitybyJackSar
8、fatti,6/18/2002,1:24PM,Page2of21GGGG3Ur()=−∫∫∫Grr(''')()ρrdrGρ()r'(1.3)3=−4'πGd∫∫∫GGrrr−'TheNewtoniangravitationallocalPoissonequationprecursortoEinstein’s1915geometr
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