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从六角格子的实空间重整化群计算看配位数对相变点的影响

The Effect of Coordination Number on Phase Transition Point from the Study of Renormalization Group Calculation for Hexagonal Lattice
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摘要 对六角格子的实空间重整化群计算[1]作了进一步的研究,把六角格子的配位数作为一个变量加以推广,引进配位数因子和近邻相互作用因子.得到包含这两个因子的重整化群变换,以及随这两个因子的取值不同而取不同值的相变点,结论是相变点随这两个因子的升高而降低. The calculation of real space renormalization group on hexagonal lattice is studied further.The coordination number of hexagonal lattice is generalized as a variable,and coordination number factor Z and nearest-neighboring interaction factor a are introduced.We obtain the renormalization group transformations including the two factors,and get phase transition points when the two factors take different values.The results are obtained that the value of phase transition point decrease with rise of the two factors.
作者 李佳 何文辰
出处 《河北工业大学学报》 CAS 2004年第3期68-72,共5页 Journal of Hebei University of Technology
关键词 重整化群 配位数 相变点 六角格子 renormalization group coordination number transition points hexagonal lattice
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参考文献7

  • 1Bambi HU.Introduction to real-space renormalization-group method in critical and chaotic phenomena [J].Physics Reports(Review Section of Physics Letters),1982,91(5):233-295.
  • 2Niemeijer Th,Leeuwen J M J van.Wilson theory for 2-dimensional ising spin system [J].Physica,1974,71:17-40.
  • 3Goldenfield Nigel.Lectures on phase transition and renormalization group(United States of America)[M].1992.
  • 4Wislon K G.Renormalization group and critical phenomena I Renormalization group and the Kadanoffscaling picture [J].Phys Rev B4,1971,3 174.
  • 5Li Song,Yang Z R.Real-space renormalization-group study of the phase transition in a Gaussian model of fractals [J].Phy Rev E,1997,55(6):6 656.
  • 6布和.二维六角形晶格伊辛模型的重正化群解[J].大学物理,2001,20(11):12-15. 被引量:12
  • 7周月梅.量子统计物理学[M].北京:北京大学出版社,1987..

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