on inpatibility of gravitational radiation with the 1915 einstein equation

on inpatibility of gravitational radiation with the 1915 einstein equation

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时间:2018-10-28

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1、ONINPATIBILITYOFGRAVITATIONALRADIATIONWITHTHE1915EINSTEINEQUATIONAppliedandPureResearchInstitute17Neomentum.Thisproofispatibleation,thelinearfieldequationforents.Fordynamicproblems,thelinearfieldequationisindependentof,andfurthermoreinpatibleation,requirestheexistenceoftheustbeboundedinam

2、plitudeandberelatedtothedynamicsofthesourceofradiation.Duetoneglectingthesecrucialphysicalassociations,inadditiontoinadequateunderstandingoftheequivalenceprinciple,unphysicalsolutionsistakenasgravitationalourandTaylorfortheradiationofbinarypulsarsationoftheequationof1995update.Inaddition,

3、theupdateequationshosproveonlythebreakingdoeLorentzmanifoldsareamongthosethatactuallydisagreeentalfacts.Keyoreover,nopossible,seeSection2,.Thereareso-called"p;5,sincephysicalrequirements,suchastheprincipleofcausality2,,theequivalenceprinciple,andsoon,arenotsatisfied.Infact,someofthemhaveb

4、eenproventobeindisagreementents[9,10].Theirinvalidacceptanceisduetotheincorrectbelief3,thattheequivalenceprincipleanifold[11].Moreover,Einstein'snotioncannotbeexact,sinceitisnotlocalizable[12].Inafieldtheory,acentralproblemistheexchangeofenergybetustbeatensor,seealsoSection4,.2.TheGravita

5、tionaloreover,forthedynamicofmassivematter,experiment[16]supportsthefactthatMaxation,3,isrelatedtoadynamicsolutionofulanotvalid,butthetheoreticalframeined,seeSection3,.Inotherentseliminateotherunverifiedspeculationsthoughttobepossiblesince1957.转Asshotheassumptionofboundedness,Section3,,at

6、ion,pliesthatatime-averageoftheradiativepartofG,2,,,isnon-zero,7,.ThepresentmethodhasanadvantageoverFock'sapproachtoobtaininglogarithmicdivergence[13,14,forbeingsimpleandclear.Inshort,accordingtoEinstein'sradiationformula,atimeaverageofG,2,,tisnon-zeroandofO,K2/r2,[13,.Although,3,impliesG

7、,1,,tisoforderK2,itstermsofO,1/r2,canhaveazerotimeaveragebecauseG,1,,tislinearonthemetricelements.Thus,,1',cannotbesatisfied.Nevertheless,astaticmetriccansatisfy,1,,sincebothG,1,,,andG,2,,,areofO,K2/r4,invacuum.Thus,thatagravitationalomentumdoesnotfollothefactthatG,

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