3,724 research outputs found

    FDserver: A web service for protein folding research

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    *Summary:* To facilitate the study of protein folding, we have developed a web service for protein folding rate and folding type prediction as well as for the calculation of a variety of topological parameters of protein structure, which is freely available to the community.
*Availability:* http://sdbi.sdut.edu.cn/FDserve

    High Chern number quantum anomalous Hall phases in graphene ribbons with Haldane orbital coupling

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    We investigate possible phase transitions among the different quantum anomalous Hall (QAH) phases in a zigzag graphene ribbon under the influence of the exchange field. The effective tight-binding Hamiltonian for graphene is made up of the hopping term, the Kane-Mele and Rashba spin-orbit couplings as well as the Haldane orbital term. We find that the variation of the exchange field results in bulk gap-closing phenomena and phase transitions occur in the graphene system. If the Haldane orbital coupling is absent, the phase transition between the chiral (anti-chiral) edge state Ξ½=+2\nu=+2 (Ξ½=βˆ’2\nu=-2) and the pseudo-quantum spin Hall state (Ξ½=0\nu=0) takes place. Surprisingly, when the Haldane orbital coupling is taken into account, an intermediate QSH phase with two additional edge modes appears in between phases Ξ½=+2\nu=+2 and Ξ½=βˆ’2\nu=-2. This intermediate phase is therefore either the hyper-chiral edge state of high Chern number Ξ½=+4\nu=+4 or anti-hyper-chiral edge state of Ξ½=βˆ’4\nu=-4 when the direction of exchange field is reversed. We present the band structures, edge state wave functions and current distributions of the different QAH phases in the system. We also report the critical exchange field values for the QAH phase transitions.Comment: 4 figure

    Torque and conventional spin-Hall currents in two-dimensional spin-orbit coupled systems: Universal relation and hyper-selection rule

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    We investigate torque and also conventionally defined spin-Hall currents in two-dimensional (2D) spin-orbit coupled systems of spin-1/2 particles within the linear response Kubo formalism. We obtain some interesting relations between the conventional and torque spin-Hall conductivities for the generic effective Hamiltonian H0=Ο΅k0+A(k)Οƒxβˆ’B(k)ΟƒyH_0=\epsilon_k^0+A(k)\sigma_x-B(k)\sigma_y, where A(k)=Ξ·iAki+Ξ·ijAkikj+Ξ·ijlAkikjkl+...A(k)=\eta^A_ik_i+\eta^A_{ij}k_ik_j+\eta^A_{ijl}k_ik_jk_l+..., B(k)=Ξ·iBki+Ξ·ijBkikj+Ξ·ijlBkikjkl+...B(k)=\eta^B_ik_i+\eta^B_{ij}k_ik_j+\eta^B_{ijl}k_ik_jk_l+..., and Ξ·\eta's are the specific system-dependent coefficients. Specifically, we find that in the intrinsic case the magnitude of torque spin-Hall conductivity ΟƒxyΟ„z(0)\sigma^{\tau_z}_{xy}(0) is always twice larger than the conventional spin-Hall conductivity Οƒxysz(0)\sigma^{s_z}_{xy}(0), and the two conductivities have the opposite signs, i.e., ΟƒxyΟ„z(0)=βˆ’2Οƒxysz(0)\sigma^{\tau_z}_{xy}(0)=-2\sigma^{s_z}_{xy}(0). This universal relation also holds in the presence of an uniform in-plane magnetic field. We also find that if the energy dispersion is rotationally invariant, there exists a hyper-angular momentum Iz=(kΓ—βˆ‚ΞΈ/βˆ‚k)zsz+LzI_z = (k\times \partial\theta/\partial k)_z s_z + L_z which is conserved. Furthermore, the hyper-angular momentum current vanishes, and this leads to a hyper selection rule for the conventional spin-Hall current.Comment: 10 pages, 5 figure
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