QUASI-PERIODICITY AND MAGNETIC PHASE-TRANSITION OF A CLASS OF ONE-DIMENSIONAL APERIODIC SYSTEMS | |
W. J. Deng; Y. Y. Liu; D. F. Zheng; C. D. Gong | |
1992 | |
发表期刊 | Journal of Physics a-Mathematical and General
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ISSN | 0305-4470 |
卷号 | 25期号:18页码:4757-4766 |
摘要 | It has been proven that the quasiperiodicity and magnetic phase transition of a one-dimensional aperiodic system depend on the characteristic values of the corresponding substitution rule. By means of the principle of the argument we have developed a general method to study the properties of the characteristic equations of any substitutional sequences, which relates to the study of one-dimensional quasiperiodic lattices. Particularly, a class of typical sequences, which consist of k letters and is given by the substitution rule A1 --> A2, A2 --> A3,..., A(k-1) --> A(k), A(k) --> mA(k)nA1 (k = 2, 3, 4 ... and m, n = 1, 2, 3,...) are systematically studied. |
部门归属 | nanjing univ,dept phys,nanjing 210008,peoples r china. acad sinica,int ctr mat phys,shenyang 110015,peoples r china. nanjing univ,ctr theoret phys,nanjing 210008,peoples r china. chinese ctr adv sci & technol,world lab,beijing 100080,peoples r china.;deng, wj (reprint author), s china univ technol,dept phys,canton 510641,peoples r china |
关键词 | Electronic-properties Raman-scattering Cantor Spectra Fibonacci Quasicrystals Lattices Model Superlattices Chain Maps |
URL | 查看原文 |
文献类型 | 期刊论文 |
条目标识符 | http://ir.imr.ac.cn/handle/321006/39213 |
专题 | 中国科学院金属研究所 |
推荐引用方式 GB/T 7714 | W. J. Deng,Y. Y. Liu,D. F. Zheng,et al. QUASI-PERIODICITY AND MAGNETIC PHASE-TRANSITION OF A CLASS OF ONE-DIMENSIONAL APERIODIC SYSTEMS[J]. Journal of Physics a-Mathematical and General,1992,25(18):4757-4766. |
APA | W. J. Deng,Y. Y. Liu,D. F. Zheng,&C. D. Gong.(1992).QUASI-PERIODICITY AND MAGNETIC PHASE-TRANSITION OF A CLASS OF ONE-DIMENSIONAL APERIODIC SYSTEMS.Journal of Physics a-Mathematical and General,25(18),4757-4766. |
MLA | W. J. Deng,et al."QUASI-PERIODICITY AND MAGNETIC PHASE-TRANSITION OF A CLASS OF ONE-DIMENSIONAL APERIODIC SYSTEMS".Journal of Physics a-Mathematical and General 25.18(1992):4757-4766. |
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