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1、One-andtwo-dimensionalAndersonmodelwithlong-rangecorrelated-disorder一维和二维关联无序安德森模型One-andtwo-dimensionalAndersonmodelwithlong-rangecorrelated-disorderAndersonmodel-IntroductionEntanglementin1D2DEntanglement2Dconductance2Dtransmission2DmagnetoconductanceAndersonmodel-IntroductionW
2、hatisadisorderedsystem?Nolong-rangetranslationalorderTypesofdisorder(a)crystal(b)Componentdisorder(c)positiondisorder(d)topologicaldisorderdiagonaldisorderoff-diagonaldisordercompletedisorderLocalizationprediction：anelectron,whenplacedinastrongdisorderedlattice,willbeimmobile[1]P
3、.W.Anderson,Phys.Rev.109,1492(1958).Andersonmodel-IntroductionByP.W.Andersonin1958[1]Andersonmodel-IntroductionIn1983and1984Johnextendedthelocalizationconceptsuccessfullytotheclassicalwaves,suchaselasticwaveandopticalwave[1].Followingthepreviousexperimentalwork,TalSchwartzetal.re
4、alizedtheAndersonlocalizationwithdisorderedtwo-dimensionalphotoniclattices[2].[1]JohnS,SompolinskyHandStephenMJ1983Phys.Rev.B275592;JohnSandStephenMJ1983286358;JohnS1984Phys.Rev.Lett.532169[2]SchwartzTal,BartalGuy,FishmanShmuelandSegevMordechai2007Nature44652Andersonmodel-openpro
5、blemsAbrahansetal.’sscalingtheoryforlocalizationin1979[1]（3000citations，oneofthemostimportantpapersincondensedmatterphysics）Predictions（1）nometal-insulatortransitionin2ddisorderedsystemsSupportedbyexperimentsinearly1980s.（2）（dephasingtime）ResultsofJ.J.Linin1987[2][1]E.Abrahans,P.
6、W.Anderson,D.C.LicciardelloandT.V.Ramakrisbnan,Phys.Rev.Lett.42,673(1979)[2]J.J.LinandN.Giorano,Phys.Rev.B35,1071(1987);J.J.LinandJ.P.Bird,J.Phys.:Condes.Matter14,R501(2002).ResultsofJ.J.Linin1987[2]dephasingtimeWorkofHuiXuetal.onsystemswithcorrelateddisorder:刘小良，徐慧，等，物理学报，55(5)，
7、2493（2006）；刘小良，徐慧，等，物理学报，55(6)，2949（2006）；徐慧,等，物理学报，56(2)，1208（2007）；徐慧,等，物理学报，56(3)，1643（2007）；马松山，徐慧，等，物理学报，56(5)，5394（2007）；马松山，徐慧，等，物理学报，56(9)，5394（2007）。Andersonmodel-newpointsofview1。CorrelateddisorderCorrelationanddisorderaretwoofthemostimportantconceptsinsolidstatephysics
8、Power-lawcorrelateddisorderGaussiancorre
