2,001 research outputs found

    Black holes and wormholes subject to conformal mappings

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    Solutions of the field equations of theories of gravity which admit distinct conformal frame representations can look very different in these frames. We show that Brans class IV solutions describe wormholes in the Jordan frame (in a certain parameter range) but correspond to horizonless geometries in the Einstein frame. The reasons for such a change of behaviour under conformal mappings are elucidated in general, using Brans IV solutions as an example.Comment: 7 pages, 2 figure

    Sliding mode predictive control for chemical proces with time delay

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    16th IFAC World Congress Praga (República Checa), 03/07/2005A design of a novel model predictive controller is presented. The proposed Sliding Mode Predictive Control (SMPC) algorithm combines the design technique of Sliding-Mode Control (SMC) with Model based Predictive Control (MPC). The SMPC showed a considerable robustness improvement with respect to MPC in the presence of time delay, and showed an enhanced ability to handle set point changes in a nonlinear process. Its robustness was evaluated using a robustness plot, its performance was judged using a single input single output nonlinear mixing tank process with variable time delay

    Are quantization rules for horizon areas universal?

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    Doubts have been expressed on the universality of holographic/string-inspired quantization rules for the horizon areas of stationary black holes or the products of their radii, already in simple 4-dimensional general relativity. Realistic black holes are not stationary but time-dependent. Using two examples of 4D general-relativistic spacetimes containing dynamical black holes for at least part of the time, it is shown that the quantization rules (even counting virtual horizons) cannot hold, except possibly at isolated instants of time, and do not seem to be universal.Comment: One example and one figure added, two figures improved, bibliography expanded and updated. Matches the version accepted for publication in Phys. Rev.

    Análisis, diseño e implementación de un sistema de información geográfico web turístico

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    In the competitive world in which we live today, technology has been fundamental basis for the creation of new applications that help make this growth will parallel the progression of time. Applications such as Geographic Information Systems changed its original objective of a tool for handling large amounts of information to an analysis tool for management orientation, becoming a Systems for Decision Making. This project shows the importance of developing a GIS application, such as digital tool for query and location of various tourist attractions of Guayaquil city, allowing amicably provide general knowledge of the streets, distances and routes displacement of habitants of the city to certain place. This tool lets collect and store through of a graphical interface, the media information centers and tourist points of the sectors defined in Guayaquil, as well as providing routes of origin / destination for the transfer of visitors according to the start address , destination address and road sense

    Semiclassical theory for small displacements

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    Characteristic functions contain complete information about all the moments of a classical distribution and the same holds for the Fourier transform of the Wigner function: a quantum characteristic function, or the chord function. However, knowledge of a finite number of moments does not allow for accurate determination of the chord function. For pure states this provides the overlap of the state with all its possible rigid translations (or displacements). We here present a semiclassical approximation of the chord function for large Bohr-quantized states, which is accurate right up to a caustic, beyond which the chord function becomes evanescent. It is verified to pick out blind spots, which are displacements for zero overlaps. These occur even for translations within a Planck area of the origin. We derive a simple approximation for the closest blind spots, depending on the Schroedinger covariance matrix, which is verified for Bohr-quantized states.Comment: 16 pages, 4 figures
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