904 resultados para 2D triangular meshes
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La cooperación triangular constituye una modalidad novedosa con relevantes potencialidades para el sistema internacional de ayuda y para la cooperación española. Además de constituirse como un instrumento mediante el que impulsar la cooperación Sur-Sur, de creciente interés en la nueva arquitectura de la ayuda, le otorga a la cooperación española claras oportunidades para dar contenido práctico a la agenda con los países de renta media y, específicamente, con América Latina. Conocedora de estas implicaciones, España inició su andadura en esta modalidad de ayuda en 2005, con una actividad centrada en los países latinoamericanos. Sin embargo, no existen estudios que analicen estas intervenciones y sus implicaciones. Esto es lo que motivó un estudio promovido por la Fundación Carolina sobre dos experiencias concretas de cooperación triangular. El presente artículo presenta las principales enseñanzas extraídas de ese análisis sobre el terreno, al tiempo que recoge algunas orientaciones que puedan ser de utilidad para la práctica futura en este ámbito.
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Paper submitted to the 43rd International Symposium on Robotics (ISR), Taipei, Taiwan, August 29-31, 2012.
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We propose a public key cryptosystem based on block upper triangular matrices. This system is a variant of the Discrete Logarithm Problem with elements in a finite group, capable of increasing the difficulty of the problem while maintaining the key size. We also propose a key exchange protocol that guarantees that both parties share a secret element of this group and a digital signature scheme that provides data authenticity and integrity.
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Comunicación presentada en el 2nd International Workshop on Pattern Recognition in Information Systems, Alicante, April, 2002.
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This volume contains lectures delivered by Sewall to Harvard students. The first lecture in the volume, Lecture XV, was read on March 9, 1767; October 8, 1770, August 22, 1774, and December 13, 1778. The last lecture in the volume, Lecture XXVII, was read on June 13, 1768; May 4, 1772; July 29, 1776; and June 5, 1780.
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Light confinement and controlling an optical field has numerous applications in the field of telecommunications for optical signals processing. When the wavelength of the electromagnetic field is on the order of the period of a photonic microstructure, the field undergoes reflection, refraction, and coherent scattering. This produces photonic bandgaps, forbidden frequency regions or spectral stop bands where light cannot exist. Dielectric perturbations that break the perfect periodicity of these structures produce what is analogous to an impurity state in the bandgap of a semiconductor. The defect modes that exist at discrete frequencies within the photonic bandgap are spatially localized about the cavity-defects in the photonic crystal. In this thesis the properties of two tight-binding approximations (TBAs) are investigated in one-dimensional and two-dimensional coupled-cavity photonic crystal structures We require an efficient and simple approach that ensures the continuity of the electromagnetic field across dielectric interfaces in complex structures. In this thesis we develop \textrm{E} -- and \textrm{D} --TBAs to calculate the modes in finite 1D and 2D two-defect coupled-cavity photonic crystal structures. In the \textrm{E} -- and \textrm{D} --TBAs we expand the coupled-cavity \overrightarrow{E} --modes in terms of the individual \overrightarrow{E} -- and \overrightarrow{D} --modes, respectively. We investigate the dependence of the defect modes, their frequencies and quality factors on the relative placement of the defects in the photonic crystal structures. We then elucidate the differences between the two TBA formulations, and describe the conditions under which these formulations may be more robust when encountering a dielectric perturbation. Our 1D analysis showed that the 1D modes were sensitive to the structure geometry. The antisymmetric \textrm{D} mode amplitudes show that the \textrm{D} --TBA did not capture the correct (tangential \overrightarrow{E} --field) boundary conditions. However, the \textrm{D} --TBA did not yield significantly poorer results compared to the \textrm{E} --TBA. Our 2D analysis reveals that the \textrm{E} -- and \textrm{D} --TBAs produced nearly identical mode profiles for every structure. Plots of the relative difference between the \textrm{E} and \textrm{D} mode amplitudes show that the \textrm{D} --TBA did capture the correct (normal \overrightarrow{E} --field) boundary conditions. We found that the 2D TBA CC mode calculations were 125-150 times faster than an FDTD calculation for the same two-defect PCS. Notwithstanding this efficiency, the appropriateness of either TBA was found to depend on the geometry of the structure and the mode(s), i.e. whether or not the mode has a large normal or tangential component.
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This study examines the protection of fundamental rights, democracy and rule of law in the European Union, and the challenges that arise in reflecting on ways to strengthen EU competences in these contested terrains. It provides a ‘state of play’ and critical account of EU-level policy and legal mechanisms assessing the relationship between rule of law, democracy and fundamental rights in the member states of the Union. The cross-cutting challenges affecting their uses, effective implementation and practical operability constitute a central point of the analysis. The study argues that the relationship between rule of law, democracy and fundamental rights is co-constitutive. Any future rule of law-related policy discussion in the EU should start from an understanding of the triangular relationship between these dimensions from the perspective of ‘democratic rule of law with fundamental rights’, i.e. the legally based rule of a democratic state that delivers fundamental rights. The three criteria are inherently and indivisibly interconnected, and interdependent on each of the others, and they cannot be separated without inflicting profound damage to the whole and changing its essential shape and configuration.
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Over the last few months, Russia has employed a number of economic and security measures to derail the Deep and Comprehensive Free Trade Agreement (DCFTA) between the EU and Ukraine. Russia’s opposition to the Agreement was based on the argument that it would damage its economy and weaken its trade ties with Ukraine. Russia’s actions ultimately led to war in Ukraine, but did not succeed in reversing Ukraine’s EU integration policies; instead there are now trilateral negotiations between the EU, Ukraine and Russia on mere technical trade aspects of the DCFTA. The Kremlin is using similar rhetoric and, to some extent, similar coercive measures against the DCFTAs with Moldova and Georgia. But the small scale of Moldovan and Georgian trade with Russia is not a legitimate reason for the EU to replicate the Ukraine ‘trialogue’ on the DCFTAs in these countries. Instead, Moldova’s heavy dependence on Russia’s energy and the former’s transit role for the EU offers a greater possibility to set up trilateral negotiations, similar to the recently finalised gas trialogue between the EU, Ukraine and Russia.