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Weak Anti-Localization and Quantum Oscillations in Topological Crystalline Insulator PbTe
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作者 Ke-Jie Wang Wei Wang +12 位作者 Min-Hao Zhang Xiao-Qian Zhang Pei Yang Bo Liu Ming Gao Da-Wei Huang Jun-Ran Zhang Yu-Jie Liu Xue-Feng Wang Feng-Qiu Wang Liang He Yong-Bing Xu Rong Zhang 《Chinese Physics Letters》 SCIE CAS CSCD 2017年第2期67-70,共4页
Topological crystalline insulators (TCIs) have attracted worldwide interest since their theoretical predication and have created exciting opportunities for studying topological quantum physics and for exploring spin... Topological crystalline insulators (TCIs) have attracted worldwide interest since their theoretical predication and have created exciting opportunities for studying topological quantum physics and for exploring spintronic appli- cations. In this work, we successfully synthesize PbTe nanowires via the chemical vapor deposition method and demonstrate the existence of topological surface states by their 2D weak anti-localization effect and Shubnikov-de Haas oscillations. More importantly, the surface state contributes ~61% of the total conduction, suggesting dom- inant surface transport in PbTe nanowires at low temperatures. Our work provides an experimental groundwork for researching TCIs and is a step forward for the applications of PbTe nanowires in spintronic devices. 展开更多
关键词 weak Anti-Localization and Quantum oscillations in Topological Crystalline Insulator PbTe length
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OSCILLATION CRITERIA OF SOLUTIONS OF NONLINEAR DIFFERENCE EQUATIONS OF SECOND ORDER 被引量:5
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作者 康国莲 张慧 《Annals of Differential Equations》 2004年第1期41-48,共8页
Oscillatory behavior of solutions of second order nonlinear difference equation is studied. Oscillation criteria for its solutions are given. Examples are given in the text to illustrate the results.
关键词 nonlinear difference equation oscillation weak oscillation strongly superlinear
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A KAM Theorem for Reversible Systems of Infinite Dimension
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作者 Shun Qing CHEN Xiao Ping YUAN 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2007年第10期1777-1796,共20页
For reversible systems of infinite dimension we prove an infinitely dimensional KAM theorem with an application to the network of weakly coupled oscillators of friction. The KAM theorem shows that there are many invar... For reversible systems of infinite dimension we prove an infinitely dimensional KAM theorem with an application to the network of weakly coupled oscillators of friction. The KAM theorem shows that there are many invariant tori of infinite dimension, and thus many almost periodic solutions, for the reversible systems. 展开更多
关键词 KAM theorem reversible system weakly coupled oscillators
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Two New Lipschitz Type Spaces and Their Characterizations
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作者 Ming Quan WEI Dun Yan YAN 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2022年第9期1523-1536,共14页
In this paper,we first introduce the weak Lipschitz spaces WLip_(q,α),1<q<∞,0<α<1 which are the analog of weak Lebesgue spaces L^(q,∞)in the setting of Lipschitz space.We obtain the equivalence between... In this paper,we first introduce the weak Lipschitz spaces WLip_(q,α),1<q<∞,0<α<1 which are the analog of weak Lebesgue spaces L^(q,∞)in the setting of Lipschitz space.We obtain the equivalence between the norm ||·||_(Lipα)and ||·||_(()WLip_(q,α)).As an application,we show that the commutator M_(β)~b is bounded from L~p to L^(q,∞) for some p ∈(1,∞) and 1/p-1/q=(α+β)/n if and only if b is in Lip_(α).We also introduce the weak central bounded mean oscillation space WCBMO_(q,α) and give a characterization of WCBMO_(q,α) via the boundedness of the commutators of Hardy type operators. 展开更多
关键词 weak Lipschitz space COMMUTATOR fractional maximal operator weak central bounded mean oscillation space Hardy operator
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