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Cosmological application on five-dimensional teleparallel theory equivalent to general relativity

Cosmological application on five-dimensional teleparallel theory equivalent to general relativity
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摘要 A theory of(4+1)-dimensional gravity has been developed on the basis of which equivalent to the theory of general relativity by teleparallel.The fundamental gravitational field variables are the 5-dimensional(5D) vector fields(pentad),defined globally on a manifold M,and gravity is attributed to the torsion.The Lagrangian density is quadratic in the torsion tensor.We then apply the field equations to two different homogenous and isotropic geometric structures which give the same line element,i.e.,FRW in five dimensions.The cosmological parameters are calculated and some cosmological problems are discussed. A theory of(4+1)-dimensional gravity has been developed on the basis of which equivalent to the theory of general relativity by teleparallel.The fundamental gravitational field variables are the 5-dimensional(5D) vector fields(pentad),defined globally on a manifold M,and gravity is attributed to the torsion.The Lagrangian density is quadratic in the torsion tensor.We then apply the field equations to two different homogenous and isotropic geometric structures which give the same line element,i.e.,FRW in five dimensions.The cosmological parameters are calculated and some cosmological problems are discussed.
出处 《Chinese Physics B》 SCIE EI CAS CSCD 2012年第10期122-129,共8页 中国物理B(英文版)
关键词 5D teleparallel equivalent of general relativity 5D solutions cosmological parameters cosmological problems 5D teleparallel equivalent of general relativity 5D solutions cosmological parameters cosmological problems
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参考文献50

  • 1Myers R C and Perry M J 1986 Ann. Phys. (NY) 172 304.
  • 2Emparan R and Reall H S 2002 Phys. Rev. Lett. 88 101101.
  • 3Elvang H, Emparan R, Mateos D and Reall H S 2004 Phys. Rev. Lett. 93 211302.
  • 4Dimopoulos S and Landsberg G 2001 Phys. Rev. Lett. 87 161602.
  • 5Harmark T 2004 Phys. Ftev. D 70 124002.
  • 6Harmark T and Olesen P 2005 Phys. Rev. D 72 124017.
  • 7Aliev A N 2006 Mod. Phys. Lett. A 21 751.
  • 8Wu S 2008 Phys. Rev. Lett. 100 121301.
  • 9Giddings S B and Thomas S D 2002 Phys. Rev. D 65 056010.
  • 10Kanti P 2004 Int. J. Mod. Phys. A 19 4899.
  • 1M. I. Wanas,Gamal G. L. Nashed,A. A. Nowaya.Cosmological applications in Kaluza-Klein theory[J].Chinese Physics B,2012,21(4):631-637.
  • 2K.A.Olive,K.Agashe,C.Amsler,M.Antonelli,J.-F.Arguin,D.M.Asner,H.Baer,H.R.Band,R.M.Barnett,T.Basaglia,C.W.Bauer,J.J.Beatty,V.I.Belousov,J.Beringer,G.Bernardi,S.Bethke,H.Bichsel,O.Biebe,E.Blucher,S.Blusk,G.Brooijmans,O.Buchmueller,V.Burkert,M.A.Bychkov,R.N.Cahn,M.Carena,A.Ceccucci,A.Cerr,D.Chakraborty,M.-C.Chen,R.S.Chivukula,K.Copic,G.Cowan,O.Dahl,G.D'Ambrosio,T.Damour,D.de Florian,A.de Gouvea,T.DeGrand,P.de Jong,G.Dissertor,B.A.Dobrescu,M.Doser,M.Drees,H.K.Dreiner,D.A.Edwards,S.Eidelman,J.Erler,V.V.Ezhela,W.Fetscher,B.D.Fields,B.Foster,A.Freitas,T.K.Gaisser,H.Gallagher,L.Garren,H.-J.Gerber,G.Gerbier,T.Gershon,T.Gherghetta,S.Golwala,M.Goodman,C.Grab,A.V.Gritsan,C.Grojean,D.E.Groom,M.Grnewald,A.Gurtu,T.Gutsche,H.E.Haber,K.Hagiwara,C.Hanhart,S.Hashimoto,Y.Hayato,K.G.Hayes,M.Heffner,B.Heltsley,J.J.Hernandez-Rey,K.Hikasa,A.Hocker,J.Holder,A.Holtkamp,J.Huston,J.D.Jackson,K.F.Johnson,T.Junk,M.Kado,D.Karlen,U.F.Katz,S.R.Klein,E.Klempt,R.V.Kowalewski,F.Krauss,M.Kreps,B.Krusche,Yu.V.Kuyanov,Y.Kwon,O.Lahav,J.Laiho,P.Langacker,A.Liddle,Z.Ligeti,C.-J.Lin,T.M.Liss,L.Littenberg,K.S.Lugovsky,S.B.Lugovsky,F.Maltoni,T.Mannel,A.V.Manohar,W.J.Marciano,A.D.Martin,A.Masoni,J.Matthews,D.Milstead,P.Molaro,K.Monig,F.Moortgat,M.J.Mortonson,H.Murayama,K.Nakamura,M.Narain,P.Nason,S.Navas,M.Neubert,P.Nevski,Y.Nir,L.Pape,J.Parsons,C.Patrignani,J.A.Peacock,M.Pennington,S.T.Petcov,Kavli IPMU,A.Piepke,A.Pomarol,A.Quadt,S.Raby,J.Rademacker,G.Raffel,B.N.Ratcliff,P.Richardson,A.Ringwald,S.Roesler,S.Rolli,A.Romaniouk,L.J.Rosenberg,J,L.Rosner,G.Rybka,C.T.Sachrajda,Y.Sakai,G.P.Salam,S.Sarkar,F.Sauli,O.Schneider,K.Scholberg,D.Scott,V.Sharma,S.R.Sharpe,M.Silari,T.Sjostrand,P.Skands,J.G.Smith,G.F.Smoot,S.Spanier,H.Spieler,C.Spiering,A.Stahl,T.Stanev,S.L.Stone,T.Sumiyoshi,M.J.Syphers,F.Takahashi,M.Tanabashi,J.Terning,L.Tiator,M.Titov,N.P.Tkachenko,N.A.Tornqvist,D.Tovey,G.Valencia,G.Venanzoni,M.G.Vincter,P.Vogel,A.Vogt,S.P.Wakely,W.Walkowiak,C.W.Walter,D.R.Ward,G.Weiglein,D.H.Weinberg,E.J.Weinberg,M.White,L.R.Wiencke,C.G.Wohl,L.Wolfenstein,J.Womersley,C.L.Woody,R.L.Workman,A.Yamamoto,W.-M.Yao,G.P.Zeller,O.V.Zenin,J.Zhang,R.-Y.Zhu,F.Zimmermann,P.A.Zyla,G.Harper,V.S.Lugovsky,P.Schaffner.REVIEW OF PARTICLE PHYSICS[J].Chinese Physics C,2014,38(9):1-4. 被引量:26
  • 3O. Lahav,A.R. Liddle.THE COSMOLOGICAL PARAMETERS[J].Chinese Physics C,2016,40(10):386-392.
  • 4Xiao Min DUAN,Hua Fei SUN,Lin Yu PENG.The α-Geometric Structures on Manifold of Positive Definite Hermite Matrices[J].Acta Mathematica Sinica,English Series,2014,30(12):2137-2145. 被引量:2
  • 5张士诚,孙华飞,李春辉.Information Geometric Structures for the Thermodynamic Manifold[J].Journal of Beijing Institute of Technology,2010,19(4):491-494.
  • 6Gamal G.L.Nashed.Spherically symmetric solution in higher-dimensional teleparallel equivalent of general relativity[J].Chinese Physics B,2013,22(2):120-127.
  • 7安洁,常葆荣,徐立昕.Cosmic Constraints to the wCDM Model from Strong Gravitational Lensing[J].Chinese Physics Letters,2016,33(7):191-195.
  • 8吴晋,夏腾,满中意,刘思琦,张同杰.基于Ia型超新星数据的宇宙学模型简并与分立性质研究[J].北京师范大学学报(自然科学版),2013,49(5):469-477. 被引量:1
  • 9Tian Lan,Yan Gong,Hao-Yi Wan,Tong-Jie Zhang.Cosmological constraints on the Undulant Universe[J].Research in Astronomy and Astrophysics,2010,10(11):1109-1118.
  • 10M.Akbar,Tayeb Brahimi,S.M.Qaisar.Thermodynamic Analysis of Cosmological Black Hole[J].Communications in Theoretical Physics,2017,67(1):47-53.

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