It··· k···n ···pr···ou···it···tu···th···if···We···Zu···o ···el···th··· R···mm···y ···es···su···sy···tr···va···m,···e ···er···en···l ···is··· a···he···cu··· I···hi···or···we···ta···sh···fo···l ···io···f ···er···ty···nd···ow···at··· t···R-···me···c ···er···en···l ··· g···ri···oe···ci···s,···e ···er···en···l ···is··· t···-b···er···t ···up···ym···ri···ac···. ···s ···ul···on···ai···th···or···f ··· s···rp···nt··· w···h ···ds··· a···pe···mm···ic···cu··· I···ay···nt···ut···o ···ef···d ···ss···ca···n ···R-···me···c ···s-···in···od···, ··· f··· a···ic···on···n ···in···on···uc···ns··· v···a ···h ···ll···pe···te···al···A ···il···re···t ··· a···al···po···ti···sy···m ···h ···ca···g ···me··· i···is···se··

Co···er···mp···mo···s ···th···el···-S···er···he···m ···e ···n ···co···ed···nd···ei···ea···es···ve···en···ud··· i···re···us···te···ur···Al···ur···tl···no···co···er···mp··· h··· g···ri···up···ot···ia···re···ct··· t···R-···me···, ··· m··· R···ar···2 ···ld···ha···-c···ge···fi···s.···t ···y ···e ···er···me···c ···ua···th···on···eo···R-···me··· b···ki··· t··· v···at···ot···he···ls···Se···rg···eo··· a···it···ev···on···Th···wo···pr···s ···t ··· o···r ···e ···co···er···mp··· d···ot···is···Wh···th··· i···o ···ym···ry···r ···re···e ···mo···R-···rg··· f···ds···an···ch···e ···ie··· i···od··· w··· R···mm···ie···ge···ic···pe···te···al···lw··· g··· s···rs···et··· v···a.···er···xi··· n···pe···ic···ra···me···of···ch···es··· n···R ···me··· r···es···at···s ···ch···ke··· c···te···am··· w··· a···pe···mm···y ···ak··· v···um···hi···on···st···e ···or···co···ib···s ···a ···in···cl···if···ti···of···sy···tr···We···Zu···o ···el··

We···es··· a···di···d ···si···of···e ···de···rm··· f··· a···al···po···ti···mo··· o···ro··· Y···wa···mo···, ···ed··· s···ar···el···se···p ···a ···et···pr···nt···on··· t···SU··· f···or···mm···y ···th···ta···rd···de···Th···oi···s ···ra···r,···ic···nv···es···e ···nd··· M···l ···mi···ma···ra···s,··· d···ve···ro···he···cu···ex···ta···n ···ue··· t···no··· f···d ···ei···r ···el···he···al···po···ti···in···e ···la···ot···ia···od···or···e ···er···en···l ···th···uk···on···de···s ···st···te···it···ll···rm···nv···an···nd···sy···tr···. ··· r···lt··· K···e'···ha···te···wh··· i···od···ed··· t···ef···ti···pa···et···, ··· f···th···xp···me···l ···s ···a ···ch···ed···pt···, ···qu···s ··· d··· q···ks···t ···er··· n···ra···nt···re···io···f ··· S···da···Mo··· f···io···as···pe···um···C)···21···e ···ho··· P···is··· b···ls···er···V.

Se···al···un···ex···le···de···to···e ···so···ei···g ···or···ha···be···di···ve··· i···re···us···te···ur···wi···ge···ic···pe···te···al···es···ti···th···-s···et···an···on···ne··· R···ar···as···nm···s ··· c···al···el··· T··· w··· p···en··· s···ic···t ···di···n ··· s··· c···te···am··· m···ls···he···mb···of···ch···e ···ie···, ···ch··· g···te···ha···he···mb···of···ch···e ···ie···, ···t ···le···th···or···ua···o ··· n···er··· R···ar···0 ···ld···lu···he···mb···of···de···de···fi··· p···s ···h ···os··· R···ar··· a···sa···fy··· s··· e···a ···ui···en··· W···iv··· c···ec···ou···of···ch···el···ai···wh···th··· a···mu···pl···ie···pa··· w··· d···ne···ed···ch···es···he···mo···s ···e ···er···me···c ···ua···th···on···eo···R-···me··· b···ki··· t··· a···co···er···mp··· t···ot···he···ls···Se···rg···eo··· a···it···xt···io···

We···es··· a···un···ex···le··· t···Ne···n-···be···th···em···d ··· e···ns···s.···e ···el···s ···hi··· f···ds···nc···in···ne···ch···e ···ie···an···o ···ha··· 0···le···Gi···g ···er···va···s ···co···ic···ts··· t···re···ma···ab···su···po···ti··· t···e ···a ···er···me···c ···uu···it···ne···mp··· d···ns···al···ge···ac···Th···up···ot···ia···qu··· z··· a···th···-s···et···is···ok···ev···wh··· o···he···ge···at···va···m.···e ···st···e ···su···a ···uu···is···ee···it···ot···he···ig···l ···so···ei···g ···or···an···ts···te···on···an···an··· v···ed··· t···co···qu···e ···a ···-g···ri···-c···ge···si···en···Su···co···er···mp··· m···in···du···er··· t···he···el···ou···ng···th···fo···ur···in···he···ri···la···ca··· a···ar···or···fu···er···ve···ga···ns·

Th···el···-S···er···he···m ···at···-s···et···s ···-t··· s···rs···et···br···in···nd···ov···s ···ui···g ···e ··· n···ph···cs···de···ui···ng···yo···th···ta···rd···de···A ···is··· o···he···eo··· g···s ···ec···ar···nd···ff···en···on···io···o ···er···me··· b···ki···in···de···wi···po···om··· s···rp···nt···s.···is···rk···vi···s ··· t···re···o ···lu···mo···s ···h ···po···om··· s···rp···nt···s.···th···ge···ic···ym···ri···up···ot···ia···a ···gu···it···t ··· o···in··· t···fi··· s···e ···li···bo···-s···et···br···in···nd···pe···mm···y ···ak···. ···gi···a ···er···ze···ec···ar···nd···ff···en···on···io···or···pe···mm···y ···ak··· w···h ···li···to···th···rt···at··· a···no···rt···at··· m···ls·

R-···me···es···hi···ar···ee··· f···su···sy···tr···SU··· b···ki···in···Ra···ar···gh···de··· o···n ···d ···SU···ru···ay···re···on···ro··· a···mp···if··· R···an···rm···on···on···sy···tr··· a··· l··· t···un···y ···ec···ns··· a···mi··· w··· T··· w··· i···st···te···he···cu···nc···f ···aw···di···ti··· o···ot···US···nd···SY···ea···g ···es···e ···ri···pr···ou···ss··· o···ra···on···ch···es···d ···er···es···an···ak··· r···ne···ta···en···n ···di···ns···r ···aw···di···ti··· r···te···o ···he···-s···et···s ···no··· s···et···s.··· p···en··· g···ri···nd···om···-f··· m···l ···sh···th···xi···nc···f ···aw···di···ti··· r···te···o ···-R···mm···ie···We···so···mm··· o···he···ss···li···to···mb··· t···no··· s···et···ca···to···e ···ym···ry···se··· a···-c···ge···de···it···.

We···ow···at··· g···e ···ia···n ···el···it···re···ev···R-···me··· b···ki···wh··· s···rs···et···an···-s···et···s ··· b···en··· d···er··· f···ds···he···ug··· m··· e···er···ni···s ···on···oo···r ···ds···co···ib···on···om···op···ve···-s···et···br···in···Th···tr···le··· R···mm···y ···ak··· f···ph···me···og···s ···he···o-···or···du···nt··· t···si···es···yp···f ···el···In···di···ex···ci···es···ge···as···er···in···e ···er···en···l ···h ···ar···ul···R-···rg···rr···em··· i···el···l ···by···s ··· n···o ···or··· a···th···es···in···au···o ···s ···su···es··· b···he···ss···er···ss···al··

本项···了超···模型···理中···称相···，包···称破···及其···景实···，对···物理···展与···验都···意义···对称···论方···们证···述超···缺与···性关···el···-S···er···的一···形式···能超···型建···了一···依据···得对···紧化···空态···化统···成为···我们···称破···范传···相结···R对···图破···在规···模型···用进···析，···规范···量对···子R···组限···初步···通过···对称···破缺···规范···量的···；我···超对···建立···宙学···系统···了超···非超···况下···化的···项式···型，···la···和B···P2···行了···在弦···实现···我们···ye···出的···景方···对称···度和···常数···于普···度之···级问···分析···对数···像得···尺度···分布···等级···供了···行的···我们···究了···单情···Ca···i-···流形···散对···超对···态的···质的···从而···一步···分析···al···-Y···形上···流紧···。

We···st···ti···ly···ud···he···no···li···le···re···er···ol···mi···in···ti···in···e ···er···me···c ··· n···su···sy···tr···mo···s.···e ···er···me···c ···la··· p···nt···s ··· b···ea···ed··· s···rg···it···he···, ··· o··· h··· t···in···en···t ···am···rs···e ···w ···t ··· g···ra···en···al···bl···up···ra···y ···el··· e···va···t ···on···in···f ··· s···rs···et··· m···ls···e ···d ···t ··· s···tr···in··· a···te···r-···sc···r ···io···n ···co···st··· w··· t···Pl···k ··· B···P2···su···, ··· t···ru···ng··· s···tr···in··· i···lw··· o···of···e ···ig···ra···. ···we··· n···co···de···he···CE···ex···im···, ···se···fl···on··· m···ls···n ···hi···y ···si···nt···th···e ···nc···bs···at···s ··· s···ra···it···pp···bo··· o···he···ns···to···al···ra··· (···= ···1)···hu···ou···od··· c···be···st···at···e ···ur···la··· a···QU··· e···ri···ts·