975 resultados para Reidemeister-Franz torsion


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Pós-graduação em Letras - IBILCE

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The present report describes an 8-year-old gelding presenting with signs of severe abdominal pain. After performing a thorough physical examination, including rectal palpation and additional diagnostic tests, an exploratory laparotomy was recommended. The jejunum was found herniated through the gastrosplenic ligament, and the stomach was severely distended with gas. Given a poor prognosis, the horse was euthanized on the table. At necropsy, the stomach appeared dilated, with an 180 horizontal gastric torsion, from left (lateral) to right (medial), dividing the organ into dorsal and ventral compartments. We believe that the chronic traction exerted by an incarcerated and distended loop of jejunum, in the dorsal aspect of the gastrosplenic ligament, associated with trauma during episodes of intense rolling, enlarged the rent until it ruptured. Because of this rupture, the lateral dorsal aspect of the stomach became unattached, predisposing it to the torsion. (C) 2012 Elsevier Inc. All rights reserved.

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In the present paper the magneto-optical Franz-Keldysh effect is predicted to occur in graphene. Explicit expressions for the energies of Landau-level excitations in a graphene monolayer in the presence of a high quantizing magnetic field and driven by an intense electromagnetic radiation are derived. The combination of both fields favors the electromagnetic blueshifts and redshifts of the Landau level and in addition, magneto-optical electron transitions between sublevels in the system can take place.

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Reinforced concrete beam elements are submitted to applicable loads along their life cycle that cause shear and torsion. These elements may be subject to only shear, pure torsion or both, torsion and shear combined. The Brazilian Standard Code ABNT NBR 6118:2007 [1] fixes conditions to calculate the transverse reinforcement area in beam reinforced concrete elements, using two design models, based on the strut and tie analogy model, first studied by Mörsch [2]. The strut angle θ (theta) can be considered constant and equal to 45º (Model I), or varying between 30º and 45º (Model II). In the case of transversal ties (stirrups), the variation of angle α (alpha) is between 45º and 90º. When the equilibrium torsion is required, a resistant model based on space truss with hollow section is considered. The space truss admits an inclination angle θ between 30º and 45º, in accordance with beam elements subjected to shear. This paper presents a theoretical study of models I and II for combined shear and torsion, in which ranges the geometry and intensity of action in reinforced concrete beams, aimed to verify the consumption of transverse reinforcement in accordance with the calculation model adopted As the strut angle on model II ranges from 30º to 45º, transverse reinforcement area (Asw) decreases, and total reinforcement area, which includes longitudinal torsion reinforcement (Asℓ), increases. It appears that, when considering model II with strut angle above 40º, under shear only, transverse reinforcement area increases 22% compared to values obtained using model I.

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Catenary risers can present during installation a very low tension close to seabed, which combined with torsion moment can lead to a structural instability, resulting in a loop. This is undesirable once it is possible that the loop turns into a kink, creating damage. This work presents a numerical methodology to analyze the conditions of loop formation in catenary risers. Stability criteria were applied to finite element models, including geometric nonlinearities and contact constraint due to riser-seabed interaction. The classical Greenhill's formula was used to predict the phenomenon and parametric analysis shows a “universal plot” able to predict instability in catenaries using a simple equation that can be applied for typical risers installation conditions and, generically, for catenary lines under torsion.

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Große Dramendichtung kann nur in historischen Umbruchszeiten wie der Antike, der Reformationszeit und im 19. Jahrhundert, also zu Lebzeiten Friedrich Hebbels, entstehen. Das schreibt Hebbel im Vorwort zu seinem bürgerlichen Trauerspiel „Maria Magdalena“. Die großen Zeiten der Tragödien sind Zeiten umwälzender Veränderungen. Im langen 19. Jahrhundert, zwischen Revolution und Restauration, zwischen Reformen und Reaktion, zwischen Hoffnungen auf Demokratie, Nationalstaatlichkeit, zwischen Josephinismus und Ära Metternich, waren die Voraussetzungen für ein Jahrhundert der Tragödie gegeben. Zwei der bedeutendsten Dramatiker des 19. Jahrhunderts, Franz Grillparzer und Friedrich Hebbel, sind Thema der Dissertation. Dabei hat die Arbeit mit der Diskursivierung von Fremdheit und Fremde eine Neuperspektivierung ausgewählter Dramen geleistet, die so in der Forschung noch nicht existiert, wobei diese Perspektive in der Forschung bereits angelegt war. Die hier vorliegende Arbeit hat das „Phänomen der Fremde“, wie Günther Häntzschel es in einem Aufsatz nennt, in den Dramen „Judith“, „Gyges und sein Ring“ und „Die Nibelungen“ von Hebbel und in den Dramen „Das goldene Vließ“, „Die Jüdin von Toledo“ und „Libussa“ von Grillparzer untersucht. Die zentralen Begriffe „Fremde“ und „Fremdheit“ wurden dabei als literarische Topoi, um methodisch besser mit ihnen operieren zu können, in verschiedene Dimensionen der Fremdheit unterteilt: Dabei wurde neben der „Fremdheit der Kulturen“ und der „Fremdheit zwischen den Geschlechtern“ auch die Fremdheit zwischen dem „mythischen Rand der Welt“ und dem „Horizont der Vernunft“ untersucht. Ferner widmete sich ein Kapitel dem Thema Entfremdung und Selbstentfremdung, eine Dimension der Fremdheit, die ebenfalls für die Dramenanalyse relevant ist.

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The aim of this dissertation is to improve the knowledge of knots and links in lens spaces. If the lens space L(p,q) is defined as a 3-ball with suitable boundary identifications, then a link in L(p,q) can be represented by a disk diagram, i.e. a regular projection of the link on a disk. In this contest, we obtain a complete finite set of Reidemeister-type moves establishing equivalence, up to ambient isotopy. Moreover, the connections of this new diagram with both grid and band diagrams for links in lens spaces are shown. A Wirtinger-type presentation for the group of the link and a diagrammatic method giving the first homology group are described. A class of twisted Alexander polynomials for links in lens spaces is computed, showing its correlation with Reidemeister torsion. One of the most important geometric invariants of links in lens spaces is the lift in 3-sphere of a link L in L(p,q), that is the counterimage of L under the universal covering of L(p,q). Starting from the disk diagram of the link, we obtain a diagram of the lift in the 3-sphere. Using this construction it is possible to find different knots and links in L(p,q) having equivalent lifts, hence we cannot distinguish different links in lens spaces only from their lift. The two final chapters investigate whether several existing invariants for links in lens spaces are essential, i.e. whether they may assume different values on links with equivalent lift. Namely, we consider the fundamental quandle, the group of the link, the twisted Alexander polynomials, the Kauffman Bracket Skein Module and an HOMFLY-PT-type invariant.

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We report about a rare case of acute abdomen in a 43 years old female patient who noticed a sudden onset of severe lower abdominal pain, increasing in strength within a few hours. The transabdominal and transvaginal ultrasound showed an enlarged leiomyomatous uterus with a questionable torsion of a pedunculated subserous leiomyoma. The following magnetic resonance imaging confirms this diagnosis. During the laparoscopy a myomectomy has been performed.