1,692 research outputs found

    Unusual anisotropic magnetoresistance due to magnetization-dependent spin-orbit interactions

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    One of recent surprising discoveries is the unusual anisotropic magnetoresistance (UAMR) that depends on two magnetization components perpendicular to the current differently, in contrast to the conventional anisotropic magnetoresistance (AMR) that predicts no change in resistance when the magnetization varies in the plane perpendicular to the current. Using density functional theory and Boltzmann transport equation calculations for bcc Fe, hcp Co, and bcc FeCo alloys, we show that UAMR can be accounted by the magnetization-dependent spin-orbit interactions (SOI): Magnetization-dependent SOI modifies electron energy bands that, in turn, changes resistance. A phenomenological model reveals the intrinsic connection between SOI and order-parameters. Such a mechanism is confirmed by the strong biaxial stain effect on UAMR. Our findings provide an efficient way of searching and optimizing materials with large UAMR, important in the design of high-performance spintronic devices.Comment: 4 figure

    Management of Extracranial Carotid Artery Aneurysms:17 Years» Experience

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    AbstractObjectives:a retrospective review of seventeen-year (1980–1996) experience of the management of extracranial carotid artery aneurysms.Patients and methods:sixty-six aneurysms of extracranial carotid artery were seen in 63 patients. The diagnosis was confirmed by angiography in 51 patients and duplex ultrasonography in twelve. Twenty-eight (42%) patients had an atherosclerotic aneurysm, twenty-two (33%) had false aneurysms secondary to trauma, nine were congenital and seven were mycotic. All underwent aneurysm resection with saphenous-vein-graft interposition as the most common means of reconstruction.Results:one death occurred due to septicaemia in a diabetic patient with a mycotic aneurysm, giving an operative mortality of 1.5%. One patient had an immediate hemiparesis after carotid artery ligation, and three had a hemiparesis within 48 hours of operation (6.1%). After a change in technique to avoid a residual carotid stump, no further neurological problems were encountered in the following 28 patients.Conclusion:extracranial carotid aneurysms may be successfully managed with resection and reconstruction with autogenous saphenous vein. End-to-side anastomosis avoids a blind-ending stump which may be the source of emboli

    The effects of a family non-universal Z-prime boson on B--->pipi decays

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    Motivated by the measured large branching ratio of Bˉ0π0π0\bar{B}^{0}\to\pi^0\pi^0 (the so-called "ππ\pi\pi" puzzle), we investigate the effects of a family non-universal ZZ^{\prime} model on the tree-dominated BππB\to\pi\pi decays. We find that the ZZ^{\prime} coupling parameter ζdLR0.05\zeta_{d}^{LR}\sim0.05 with a nontrivial new weak phase ϕdL50\phi_d^L\sim-50^{\circ}, which is relevant to the ZZ^{\prime} contributions to the QCD penguin sector C5\triangle C_5, is needed to reconcile the observed discrepancy. Combined with the recent fitting results from BπKB\to\pi K, πK\pi K^{\ast} and ρK\rho K decays, the ZZ^{\prime} parameter spaces are severely reduced but still not excluded entirely, implying that both the "ππ\pi\pi" and "πK\pi K" puzzles could be accommodated simultaneously within such a family non-universal ZZ^{\prime} model.Comment: 28 pages, 4 figures. References and discussions added. To appear in IJMP

    On Vanishing Theorems For Vector Bundle Valued p-Forms And Their Applications

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    Let F:[0,)[0,)F: [0, \infty) \to [0, \infty) be a strictly increasing C2C^2 function with F(0)=0F(0)=0. We unify the concepts of FF-harmonic maps, minimal hypersurfaces, maximal spacelike hypersurfaces, and Yang-Mills Fields, and introduce FF-Yang-Mills fields, FF-degree, FF-lower degree, and generalized Yang-Mills-Born-Infeld fields (with the plus sign or with the minus sign) on manifolds. When F(t)=t,1p(2t)p2,1+2t1,F(t)=t, \frac 1p(2t)^{\frac p2}, \sqrt{1+2t} -1, and 112t,1-\sqrt{1-2t}, the FF-Yang-Mills field becomes an ordinary Yang-Mills field, pp-Yang-Mills field, a generalized Yang-Mills-Born-Infeld field with the plus sign, and a generalized Yang-Mills-Born-Infeld field with the minus sign on a manifold respectively. We also introduce the EF,gE_{F,g}-energy functional (resp. FF-Yang-Mills functional) and derive the first variational formula of the EF,gE_{F,g}-energy functional (resp. FF-Yang-Mills functional) with applications. In a more general frame, we use a unified method to study the stress-energy tensors that arise from calculating the rate of change of various functionals when the metric of the domain or base manifold is changed. These stress-energy tensors, linked to FF-conservation laws yield monotonicity formulae. A "macroscopic" version of these monotonicity inequalities enables us to derive some Liouville type results and vanishing theorems for pp-forms with values in vector bundles, and to investigate constant Dirichlet boundary value problems for 1-forms. In particular, we obtain Liouville theorems for FF-harmonic maps (e.g. pp-harmonic maps), and FF-Yang-Mills fields (e.g. generalized Yang-Mills-Born-Infeld fields on manifolds). We also obtain generalized Chern type results for constant mean curvature type equations for pp-forms on Rm\Bbb{R}^m and on manifolds MM with the global doubling property by a different approach. The case p=0p=0 and M=RmM=\mathbb{R}^m is due to Chern.Comment: 1. This is a revised version with several new sections and an appendix that will appear in Communications in Mathematical Physics. 2. A "microscopic" approach to some of these monotonicity formulae leads to celebrated blow-up techniques and regularity theory in geometric measure theory. 3. Our unique solution of the Dirichlet problems generalizes the work of Karcher and Wood on harmonic map

    Constraints on the nonuniversal Z^\prime couplings from B\to\pi K, \pi K^{\ast} and \rho K Decays

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    Motivated by the large difference between the direct CP asymmetries ACP(Bπ0K)A_{CP}(B^-\to \pi^0 K^-) and ACP(Bˉ0π+K)A_{CP}(\bar{B}^{0}\to \pi^{+} K^{-}), we combine the up-to-date experimental information on BπKB\to\pi K, πK\pi K^{\ast} and ρK\rho K decays to pursue possible solutions with the nonuniversal ZZ^{\prime} model. Detailed analyses of the relative impacts of different types of couplings are presented in four specific cases. Numerically, we find that the new coupling parameters, ξLL\xi^{LL} and ξLR\xi^{LR} with a common nontrivial new weak phase ϕL86\phi_L\sim-86^{\circ}, which are relevant to the ZZ^{\prime} contributions to the electroweak penguin sector C9\triangle C_9 and C7\triangle C_7, are crucial to the observed "πK\pi K puzzle". Furthermore, they are found to be definitely unequal and opposite in sign. We also find that ACP(Bρ0K)A_{CP}(B^-\to \rho^0 K^-) can put a strong constraint on the new ZZ^{\prime} couplings, which implies the ZZ^{\prime} contributions to the coefficient of QCD penguins operator O3O_3 involving the parameter ζLL\zeta^{LL} required.Comment: 27 pages, 6 figures. References and a note adde

    A Branch-and-Bound Algorithm for Minimizing the Energy Consumption in the PFS Problem

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    This paper considers the energy consumption minimization in permutation flow shop (PFS) scheduling problem. The energy consumption of each machine is decomposed into two parts: useful part which completes the operation at current stage and wasted part which is consumed during idle period. The objective considered here is to minimize the total wasted energy consumption which is a weighted summation of the idle time of each machine. To solve this new problem, a branch-and-bound algorithm is developed. Two lower bounds are proposed, and an initial upper bound by using a variant of NEH heuristic algorithm is applied. Compared with the makespan minimization criterion, this model deduces more energy-saving solutions. Experimental results also validate the efficiency of the proposed algorithm for problems with job number not larger than 15

    Magnetic Excitations of Undoped Iron Oxypnictides

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    We study the magnetic excitations of undoped iron oxypnictides using a three-dimensional Heisenberg model with single-ion anisotropy. Analytic forms of the spin wave dispersion, velocities, and structure factor are given. Aside from quantitative comparisons which can be made to inelastic neutron scattering experiments, we also give qualitative criteria which can distinguish various regimes of coupling strength. The magnetization reduction due to quantum zero point fluctuations shows clear dependence on the c-axis coupling.Comment: 4 pages, 5 figures, to appear in Frontiers of Physics in China: a special issue on Iron-based superconductor

    Geometric Control of Human Stem Cell Morphology and Differentiation

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    During tissue morphogenesis, stem cells and progenitor cells migrate, proliferate, and differentiate, with striking changes in cell shape, size, and acting mechanical stresses. The local cellular function depends on the spatial distribution of cytokines as well as local mechanical microenvironments in which the cells reside. In this study, we controlled the organization of human adipose derived stem cells using micro-patterning technologies, to investigate the influence of multi-cellular form on spatial distribution of cellular function at an early stage of cell differentiation. The underlying role of cytoskeletal tension was probed through drug treatment. Our results show that the cultivation of stem cells on geometric patterns resulted in pattern- and position-specific cell morphology, proliferation and differentiation. The highest cell proliferation occurred in the regions with large, spreading cells (such as the outer edge of a ring and the short edges of rectangles). In contrast, stem cell differentiation co-localized with the regions containing small, elongated cells (such as the inner edge of a ring and the regions next to the short edges of rectangles). The application of drugs that inhibit the formation of actomyosin resulted in the lack of geometrically specific differentiation patterns. This study confirms the role of substrate geometry on stem cell differentiation, through associated physical forces, and provides a simple and controllable system for studying biophysical regulation of cell function
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