2,865 research outputs found

    A thin layer dielectric near field laser accelerator

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    Investigation of thin-sheet approaches to simulate beam tube losses

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    Anderson Localization in a String of Microwave Cavities

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    The field distributions and eigenfrequencies of a microwave resonator which is composed of 20 identical cells have been measured. With external screws the periodicity of the cavity can be perturbed arbitrarily. If the perturbation is increased a transition from extended to localized field distributions is observed. For very large perturbations the field distributions show signatures of Anderson localization, while for smaller perturbations the field distribution is extended or weakly localized. The localization length of a strongly localized field distribution can be varied by adjusting the penetration depth of the screws. Shifts in the frequency spectrum of the resonator provide further evidence for Anderson localization.Comment: 7 pages RevTex, to be published in Phys. Rev.

    A multi-sensor system for robotics proximity operations

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    Robots without sensors can perform only simple repetitive tasks and cannot cope with unplanned events. A multi-sensor system is needed for a robot to locate a target, move into its neighborhood and perform operations in contact with the object. Systems that can be used for such tasks are described

    Eigenmode computation for the GSI SIS 18 ferrite cavity

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    Investigation of Thin-Sheet Approaches to Simulate Beam Tube Losses

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    University of Dayton\u27s Endowment Growth Earns Ninth Spot Among U.S. Catholic Universities

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    News release announces Thomas E. Burkhardt\u27s comments on the University of Dayton\u27s endowment growth

    Eigenmode Computation for Biased Ferrite-Loaded Cavity Resonators

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    Wave Dynamical Chaos in a Superconducting Three-Dimensional Sinai Billiard

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    Based on very accurate measurements performed on a superconducting microwave resonator shaped like a desymmetrized three-dimensional (3D) Sinai billiard, we investigate for the first time spectral properties of the vectorial Helmholtz, i.e. non-quantum wave equation for a classically totally chaotic and theoretically precisely studied system. We are thereby able to generalize some aspects of quantum chaos and present some results which are consequences of the polarization features of the electromagnetic waves.Comment: 4 pages RevTex; 4 postscript figures; to be published in Phys. Rev. Lett.; Info: [email protected]
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