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NucleonEffectiveMassintheDBHF同位旋物理与原子核的相变
CCASTWorkshop2005年8月19日-8月21日马中玉中国原子能科学研究院
Introduction
Importanceofisospinphysicsinmanyaspects:exoticnuclei;astrophysics;heavyioncollisionetc.
Isospindependenceofmanyquantities:asymmetricenergyasfunctionofdensityeffectiveinteraction;effectivemassetc.Effectivemasscharacterizesthepropagationofanucleoninthestronglyinteractingmedium
reactiondynamicsofnuclearcollisionsbyunstablenucleineutron-protondifferentialcollectiveflow,isospin
equil.neutronstarpropertiesIntroduction
LessknowledgeofisospindependencefromexperimentsStudyfromafundamentaltheoryNNinteraction+SRcorrelationManyworksinnon-relativisticandrelativisticapproachesRMF:perties
isospindep.basedonstablenucleiUs,U0areenergyindep.
OurworkRelativisticapproachDBHF
DefinitionofeffectivemassInnon-relativisticapproacheffectivemassm*describeanindependentquasi-particlemovinginthenucl.medium
characterizesthenon-localityofthemicroscopicpotentialinspace(k-mass)andintime(E-mass)
Jeukenne,Lejeune,Mahuax‘76Effectivemasinnon-relativisticappr.Effectivemassderivedbythetwoequivalentexpression
Jaminon&Mahaux’89Itcanbedeterminedfromanalysesofexperimentaldatainnonrel.ShellmodeloropticalmodelTypicalvalueism*/m~0.70±0.05atE=30MeV
byphenomenologicalanalysesofexperimentalscatteringdataDiracmass
RelativisticapproachEffectivemassisusuallydefinedas
M*=M–Us
Diracmass(scalarmass)
describeanucleoninthemediumasaquasinucleonwitheffectivemassandeffectiveenergy,whichsatisfies
Diracequation.
M*andm*aredifferentphysicalquantitiesCannotbecomparedwitheachother
DiracandLorentzmass
RMFUs
Uo
areconstantinenergy
Us=375±40MeVRing’96~0.60±0.04
Diracmass(scalarmass)
Schroedingerequivalentequation
Schroedingerequvalentpotential,
LorentzmassIsospindep.ofeffectivemass
IsospindependenceofeffectivemssinRMF
,Energydep.ofnucleonself-energyisnotconsidered~0.7
Lorentzmass(vectormass)
Lorentzmass
notrelatedtoanon-localityoftherel.potentials,canbecomparedwiththeeffectivemassinnon-relativistic
appr.
Isospindep.ofLorentzmass,comparewiththatinnon-rel.
DBHFapproachRelativisticapproaches
NN+DBHF
SuccessinNMsaturationproperties
DBHFGMatrix––-Nucleoneffectiveint.
InformationofisospindependenceDiracstructureofGMatrix
Bethe-Salpeterequation
3-dimensionalreduction:(RBBG)
G=V+VgQG
VNNint.(OBEP)gpropergator
Q
Paulioperator
Self-consistentcalculationsimportantG?Us,U0Dirac
eq.s.p.wf
Gmatrix---donotkeepthetrackofrel.structure
Extractthenucleonself-energywithproperisospindep.NewdecompositionofG
DecompositionofDBHFGmatrix
V:OBEP
Gaprojectionmethod(1,)(1,)
Shortrange
m(g/m)2
finite
E.Shiller,H.Muether,EPhys.J.A11(2001)15Nucleonself-energyNucleonself-energyforscattering(kisrelatedwithE)CalculatedinDBHFbyG=V+G
DirectExchange:V
OBEP
Gpseudomeson(1,)(1,)
:vertexa,b
:
isospinindex
singleparticleGreen’sfunctionIsospindep.ofNucleonself-energySingleparticleGreen’sfunctionT
t:
isospinoperator
Directtermsisoscalarisovector
ExchangetermsisoscalarisovectorNucleonpotential
Theopticalpotentialofanucleonthe
nucleonself-energyinthenuclearmedium
Nucleonself-energyinthenuclearmediumwithE>0k–EEincidentenergySelf-Energyofprotonandneutron=0,.3,.6,1Isospindep.ofeffectivemassinRMF
DiracLorentzNeutron-richasymmetricNM(RMF)
,,
Takingaccountofisovectorscalarmeson
,,,Us
Uo
shouldbeofmomentumandenergydependenceNucleonself-energyinDBHFInneutron-richmatter
Us
UoofneutronsstrongerthanofprotonsDBHF
DiracmassinDBHF:
Lorentzmass:
Isospindep.ofOMPisconsistentwithLanepot.Ma,Rong,Chenetal.,PLB604(04)170B.A.Linucl-th/0404040Summary
IsospindependenceofthenucleoneffectivemassisstudiedinDBHFNewdecompositionofGmatrixisadoptedG=V+G
RMFapproachwithaconstantself-energycannotaccounttheisospindep.ofm*properly
Isospindep.ofeffectivemassThanks
G
UsUo
Singleparticleenergy
R.
Brockmann,R.MachleidtPRC42(90)1965
Momentumdep.ofUs&U0areneglected
workswellinSNM,inconsistentresultsinASNM
wrongsignoftheisospindependenceAsymmetricNM
Inconsequentialresultsforasymmetric
nuclearmatter
UsU0
isospindep.withawrongsignS.Ulrych,H.Muether,Phys.Rev.C56(1997)1788Projectionmethod
Projectionmethod
F.Boersma,R.Malfliet,PRC49(9
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