4,265 research outputs found

    Chaotic dynamics of superconductor vortices in the plastic phase

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    We present numerical simulation results of driven vortex lattices in presence of random disorder at zero temperature. We show that the plastic dynamics is readily understood in the framework of chaos theory. Intermittency "routes to chaos" have been clearly identified, and positive Lyapunov exponents and broad-band noise, both characteristic of chaos, are found to coincide with the differential resistance peak. Furthermore, the fractal dimension of the strange attractor reveals that the chaotic dynamics of vortices is low-dimensional.Comment: 5 pages, 3 figures Accepted for publication in Physical Review Letter

    Sputtered gold mask for deep chemical etching of silicon

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    Sputtered mask resists chemical attack from acid and has adherence to withstand prolonged submergence in etch solution without lifting from silicon surface. Even under prolonged etch conditions with significant undercutting, gold mask maintained excellent adhesion to silicon surface and imperviousness to acid

    Chaos and plasticity in superconductor vortices: a low-dimensional dynamics

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    We present new results of numerical simulations for driven vortex lattices in presence of random disorder at zero temperature. We show that the plastic dynamics of vortices display dissipative chaos. Intermittency "routes to chaos" have been clearly identified below the differential resistance peak. The peak region is characterized by positive Lyapunov exponents characteristic of chaos, and low frequency broad-band noise. Furthermore we find a low fractal dimension of the strange attractor, which suggests that only a few dynamical variables are sufficient to model the complex plastic dynamics of vortices.Comment: 8 pages, 6 figures, accepted for publication in The Physical Review

    Vertex Operators and Soliton Time Delays in Affine Toda Field Theory

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    In a space-time of two dimensions the overall effect of the collision of two solitons is a time delay (or advance) of their final trajectories relative to their initial trajectories. For the solitons of affine Toda field theories, the space-time displacement of the trajectories is proportional to the logarithm of a number XX depending only on the species of the colliding solitons and their rapidity difference. XX is the factor arising in the normal ordering of the product of the two vertex operators associated with the solitons. XX is shown to take real values between 00 and 11. This means that, whenever the solitons are distinguishable, so that transmission rather than reflection is the only possible interpretation of the classical scattering process, the time delay is negative and so an indication of attractive forces between the solitons.Comment: p. 24 Latex, Swansea-SWAT/93-94/3

    Alien Registration- Eagle, Olive P. (Portland, Cumberland County)

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    https://digitalmaine.com/alien_docs/21405/thumbnail.jp

    Alien Registration- Eagle, Olive P. (Portland, Cumberland County)

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    https://digitalmaine.com/alien_docs/21405/thumbnail.jp

    Numerical simulation evidence of dynamical transverse Meissner effect and moving Bose glass phase

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    We present 3D numerical simulation results of moving vortex lattices in presence of 1D correlated disorder at zero temperature. Our results with field tilting confirm the theoritical predictions of a moving Bose glass phase, characterized by transverse pinning and dynamical transverse Meissner effect, the moving flux lines being localized along the correlated disorder direction. Beyond a critical transverse field, vortex lines exhibit along all their length a "kink" structure resulting from an effective static "tin roof" pinning potential in the transverse direction.Comment: 5 pages, 4 figure
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