1,887 research outputs found

    One hundred years of Alfred Landé's g-factor

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    Prompted by the centenary of Alfred Landé's g-factor, we reconstruct Landé's path to his discovery of half-integer angular momentum quantum numbers and of vector coupling of atomic angular momenta—both encapsulated in the g-factor—as well as point to reverberations of Landé's breakthroughs in the work of other pioneers of quantum physics

    Food profitability and recruitment behaviour in a scent trail laying stingless bee (Scaptotrigona aff. depilis)

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    Innerhalb der sozialen Insekten haben viele Gruppen die faszinierende Fähigkeit entwickelt, Nestgenossinnen zu rekrutieren. Rekrutierung beruht auf einer Kommunikation, die angewandt wird, um Mitglieder des Nestes zu einem bestimmten Ort zu bringen, wo Arbeit von Nöten ist (Wilson 1971). Daher beinhaltet die Rekrutierungskommunikation sowohl die Aktivierung von Nestgenossinnen innerhalb des Nestes, als auch die Orientierungshilfen für das Auffinden des Zielortes (Traniello & Robson 1995). Die stachellosen Bienen (Hymenoptera, Meliponini) sind unter den sozialen Insekten eine hoch diverse Tiergruppe (über 400 Arten, Michener 2000). Sie eignen sich ausgezeichnet für die Untersuchung der ebenso diversen Rekrutierungs- und Kommunikationsmechanismen. Bei stachellosen Bienen, wie bei anderen sozialen Insekten, beeinflusst die Güte der Futterquelle die Rekrutierung. Bisher wurde an Arten, die keinen Duftpfad legen, gezeigt, dass zu ertragreichen Futterquellen mehr Bienen rekrutiert werden als zu weniger ertragreichen (Biesmeijer & Ermers 1999). In der vorliegenden Arbeit wurde erstmals untersucht, wie die Zuckerkonzentration des Futters die Rekrutierung einer Art (Scaptotrigona aff. depilis) beeinflusst, welche Rekruten durch das Auslegen eines Duftpfades zur Futterquelle führt (Schmidt & al. 2006b).How does the sugar concentration of the food source affect the recruitment of the stingless bee Scaptotrigona aff. depilis (Hymenoptera, Meliponini)? We offered sugar water of either constant, increasing, or decreasing concentrations. Simultaneously, we recorded the number of recruits and the recruiters’ running speed, jostling contacts, and vibrations inside the nest. Neither the number of recruits nor the behavioural parameters depended on the actual sugar concentration but rather on the changes experienced over time. Concentration decreases resulted in significantly decreased numbers of recruits. Concentration increases neither led to increased numbers of recruits nor to increased recruitment activity. However, most parameters of intranidal activity changed significantly only when the concentration was reduced from 40% to 20% w/w and recruitment to the food source nearly ceased. These findings support the idea of a feedback mechanism reducing the colony’s effort to exploit food sources of decreasing profitability

    Numerical treatment of the hyperboloidal initial value problem for the vacuum Einstein equations. I. The conformal field equations

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    This is the first in a series of articles on the numerical solution of Friedrich's conformal field equations for Einstein's theory of gravity. We will discuss in this paper why one should be interested in applying the conformal method to physical problems and why there is good hope that this might even be a good idea from the numerical point of view. We describe in detail the derivation of the conformal field equations in the spinor formalism which we use for the implementation of the equations, and present all the equations as a reference for future work. Finally, we discuss the implications of the assumptions of a continuous symmetry.Comment: 19 pages, LaTeX2

    POSET REPRESENTATIONS OF DISTRIBUTIVE SEMILATTICES

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    On the propagation of jump discontinuities in relativistic cosmology

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    A recent dynamical formulation at derivative level \ptl^{3}g for fluid spacetime geometries (M,g,u)({\cal M}, {\bf g}, {\bf u}), that employs the concept of evolution systems in first-order symmetric hyperbolic format, implies the existence in the Weyl curvature branch of a set of timelike characteristic 3-surfaces associated with propagation speed |v| = \sfrac{1}{2} relative to fluid-comoving observers. We show it is the physical role of the constraint equations to prevent realisation of jump discontinuities in the derivatives of the related initial data so that Weyl curvature modes propagating along these 3-surfaces cannot be activated. In addition we introduce a new, illustrative first-order symmetric hyperbolic evolution system at derivative level \ptl^{2}g for baryotropic perfect fluid cosmological models that are invariant under the transformations of an Abelian G2G_{2} isometry group.Comment: 19 pages, 1 table, REVTeX v3.1 (10pt), submitted for publication to Physical Review D; added Report-No, corrected typo
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