178 research outputs found

    The Dielectric Skyrme model

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    We consider a version of the Skyrme model where both the kinetic term and the Skyrme term are multiplied by field-dependent coupling functions. For suitable choices, this "dielectric Skyrme model" has static solutions saturating the pertinent topological bound in the sector of baryon number (or topological charge) B=±1B=\pm 1 but not for higher ∣B∣|B|. This implies that higher charge field configurations are unbound, and loosely bound higher skyrmions can be achieved by small deformations of this dielectric Skyrme model. We provide a simple and explicit example for this possibility. Further, we show that the ∣B∣=1|B|=1 BPS sector continues to exist for certain generalizations of the model like, for instance, after its coupling to a specific version of the BPS Skyrme model, i.e., the addition of the sextic term and a particular potential.Comment: Latex file, 13 pages, no figure

    Mechanism of the Verwey transition in magnetite

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    By combining {\it ab initio} results for the electronic structure and phonon spectrum with the group theory, we establish the origin of the Verwey transition in Fe3_3O4_4. Two primary order parameters with X3X_3 and Δ5\Delta_5 symmetries are identified. They induce the phase transformation from the high-temperature cubic to the low-temperature monoclinic structure. The on-site Coulomb interaction UU between 3d electrons at Fe ions plays a crucial role in this transition -- it amplifies the coupling of phonons to conduction electrons and thus opens a gap at the Fermi energy. {\it Published in Phys. Rev. Lett. {\bf 97}, 156402 (2006).}Comment: 5 pages, 3 figure

    The Role of Psychological Capital and the Areas of Worklife Model in Predicting Job Burnout

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    Job burnout is a widely spread global phenomenon that has been linked to negative work outcomes. Various factors can either contribute to or hinder job burnout development. Previous research established the role of the six areas of worklife model as well as psychological capital on job burnout. However, the relationship among these variables has not been clearly defined. The purpose of the present study was to attempt to understand predictors of job burnout in order to reduce its occurrence. Data was collected with a sample of college students. Four areas of worklife (workload, control, reward, and values) as well as three dimensions of psychological capital (hope, optimism, and resiliency) were predictive of job burnout. In addition, the negative effect of person-job mismatch in areas of worklife on job burnout was weaker when psychological capital was high as opposed to low. Finally, the study examined the mediating role of areas of worklife in relationship between psychological capital and job burnout, but failed to find any effect. Our findings underline the importance of fostering psychological capital in the workplace as well as ensuring congruence between individuals\u27 person-job fit through areas of worklife, and specifically through workload, control, reward and values, in order to decrease job burnout occurrence

    Order parameters in the Verwey phase transition

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    The Verwey phase transition in magnetite is analyzed on the basis of the Landau theory. The free energy functional is expanded in a series of components belonging to the primary and secondary order parameters. A low-temperature phase with the monoclinic P2/c symmetry is a result of condensation of two order parameters X_3 and \Delta_5 . The temperature dependence of the shear elastic constant C_44 is derived and the mechanism of its softening is discussed.Comment: 4 pages, 1 figur

    Quantum disorder versus order-out-of-disorder in the Kugel-Khomskii model

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    The Kugel-Khomskii model, the simplest model for orbital degenerate magnetic insulators, exhibits a zero temperature degeneracy in the classical limit which could cause genuine quantum disorder. Khaliullin and Oudovenko [Phys. Rev. B 56, R14 243 (1997)] suggested recently that instead a particular classical state could be stabilized by quantum fluctuations. Here we compare their approach with standard random phase approximation and show that it strongly underestimates the strength of the quantum fluctuations, shedding doubts on the survival of any classical state.Comment: 4 pages, ReVTeX, 4 figure

    Kink-antikink collisions in a weakly interacting Ï•4\phi^4 model

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    We study kink-antikink scattering in a one-parameter variant of the Ï•4\phi^4 theory where the model parameter controls the static intersoliton force. We interpolate between the limit of no static force (BPS limit) and the regime where the static interaction is small (non-BPS). This allows us to study the impact of the strength of the intersoliton static force on the soliton dynamics. In particular, we analyze how the transition of a bound mode through the mass threshold affects the soliton dynamics in a generic process, i.e., when a static intersoliton force shows up. We show that the thin, precisely localized spectral wall which forms in the limit of no static force, broadens in a well-defined manner when a static force is included, giving rise to what we will call a thick spectral wall. This phenomenon just requires that a discrete mode crosses into the continuum at some intermediate stage of the dynamics and, therefore, should be observable in many soliton-antisoliton collisions.Comment: version accepted in Phys. Rev.

    Sphaleron without shape mode and its oscillon

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    We find that an oscillon can possess a characteristic double oscillation structure even though it results in a decay of a sphaleron which does not have any positive energy vibrational mode. We show that dynamics of such an oscillon can still be captured by collective coordinates provided by the sphaleron. Namely, its unstable mode and its scaling deformation i.e., Derrick mode.Comment: 10 pages, 12 figure

    Collective coordinate model of kink-antikink collisions in Ï•4\phi^4 theory

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    The fractal velocity pattern in symmetric kink-antikink collisions in Ï•4\phi^4 theory is shown to emerge from a dynamical model with two effective moduli, the kink-antikink separation and the internal shape mode amplitude. The shape mode usefully approximates Lorentz contractions of the kink and antikink, and the previously problematic null-vector in the shape mode amplitude at zero separation is regularized.Comment: the metric and potential of the effective model are now include
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