329 research outputs found

    Additional file 3 of Long-term individualized monitoring of sympatric bat species reveals distinct species- and demographic differences in hibernation phenology

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    Additional file 3. Raw data for: F. Meier, L. Grosche, C. Reusch, V. Runkel, J. van Schaik and G. Kerth. BMC Ecology and Evolution, 2022. Long-term individualized monitoring of sympatric bat species reveals distinct species- and demographic differences in hibernation phenology

    Empirische Inklusionsforschung in bildungsräumlichen Kontexten – Anschlussmöglichkeiten für eine regionale und inklusive Schulentwicklung

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    Stošić P, Thönnes L, Hackbarth A. Empirische Inklusionsforschung in bildungsräumlichen Kontexten – Anschlussmöglichkeiten für eine regionale und inklusive Schulentwicklung. In: Grosche M, Decristan J, Urton K, Jansen NC, Bruns G, Ehl B, eds. Sonderpädagogik und Bildungsforschung – Fremde Schwestern?. klinkhardt forschung. Perspektiven sonderpädagogischer Forschung . Bad Heilbrunn: Julius Klinkhardt; 2020: 138-143

    Path integrals for potential problems with δ\delta-function perturbation

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    The author presents several examples of potential problems with a δ-function perturbation by means of path integrals. The idea is to sum a perturbation series expansion resulting in an energy-dependent Green function G(E). The energy levels En_n of the perturbed problem are determined by the equation (one-dimensional case) iG(V)^{(V)}(a, a; En_n)=/ gamma where G(V)^{(V)} is the Green function of the unperturbed problem, gamma is the strength of the δ potential and a its location in R. In D-dimensional radial problems with a spherically shaped delta function located at r=a this equation changes into iG(V)^{(V)}l(a, a; En_n)=/aD1^{D-1} γγ , where l denotes the angular momentum number

    Path integral approach for superintegrable potentials on spaces of non-constant curvature: II. Darboux spaces DIII and DIV

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    This is the second paper on the path integral approach of superintegrable systems on Darboux spaces, spaces of non-constant curvature. We analyze five and four superintegrable potentials in the spaces D III and D IV, respectively; these potentials were first given by Kalnins et al. We are able to evaluate the path integral in most of the separating coordinate systems, leading to expressions for the Green's functions, the discrete and continuous wavefunctions, and the discrete energy spectra. In some cases, however, the discrete spectrum cannot be stated explicitly because it is determined by a higher-order polynomial equation. We also show that the free motion in a Darboux space of type III can contain bound states, provided the boundary conditions are appropriate. We can state the corresponding energy spectrum and the wavefunctions. � 2007 Pleiades Publishing, Ltd

    Path integrals for two- and three-dimensional δ\delta-function perturbations

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    The incorporation of two- and three-dimensional Δ-function perturbations into the path integral formalism is discussed. Contrary to the one-dimensional case, a regularization prescription is needed due to the divergence of the Green function corresponding to a potential V, G(v) (x,y;E) (x, y ϵ ℝ2, ℝ3) for x→y. The known procedure to define proper self-adjoint extensions for Hamiltonians with point-interactions can be exploited to define the incorporation of δ-function perturbations in the path integral. Several examples illustrate the formalism

    Separation of variables in path integrals and path integral solution of two potentials on the Poincare upper half-plane

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    The author discusses how to separate variables in path integrals. It is assumed that a one-dimensional problem with potential V(x) has an exact solution with energy levels Elambda and wavefunctions Psi lambda . In order to perform the separation of variables, a time transformation is performed back and forth in the path integral which allows one to insert the path integral solution corresponding to the potential V(x). The author illustrates the method by discussing some specific potential problems on the Poincare upper half-plane

    Grosche, Harry (Death, 1889-10-09)

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    Address: 13 Abagail St.Age at death: 2 yrsPg 109/1889/131/M W S/City/Dr. G. H. C. Richard/B. Schroer/St. Joseph's OldOriginal record filed in drawer labeled 'GRIESS-GROTE, H'

    Grosche, Christopher (Death, 1893-07-24)

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    Address: 140 Abigail St.Age at death: 76 yrs.501/Pg 75/1893/MW Wr/Germany/Dr. G. H. C. Richard/Schroer/St. John'sOriginal record filed in drawer labeled 'GRIESS-GROTE, H'
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