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Journal articles on the topic 'Rotations de corps entiers'

Author: Grafiati
Published: 29 March 2025

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1

Cougnard, Jean, and Michel Verant. "Monogénéité de l'anneau des entiers de corps de classes de rayon de corps quadratiques." Journal de Théorie des Nombres de Bordeaux 4, no. 1 (1992): 53–74. http://dx.doi.org/10.5802/jtnb.64.

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2

Ably, M., and M. M'Zari. "Polynômes de Lagrange sur les entiers d'un corps quadratique imaginaire." Journal de Théorie des Nombres de Bordeaux 10, no. 1 (1998): 85–105. http://dx.doi.org/10.5802/jtnb.220.

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3

Liu, Qing. "Modèles entiers des courbes hyperelliptiques sur un corps de valuation discrète." Transactions of the American Mathematical Society 348, no. 11 (1996): 4577–610. http://dx.doi.org/10.1090/s0002-9947-96-01684-4.

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4

Bélair, Luc. "La définissabilité des entiers dans les corps de courbes réelles archimédiens." Comptes Rendus Mathematique 336, no. 6 (March 2003): 459–62. http://dx.doi.org/10.1016/s1631-073x(03)00115-8.

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5

Zheng, Weizhe. "Sur la cohomologie des faisceaux $l$-adiques entiers sur les corps locaux." Bulletin de la Société mathématique de France 136, no. 3 (2008): 465–503. http://dx.doi.org/10.24033/bsmf.2563.

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6

Fleckinger, Vincent. "Monogénéité de l'anneau des entiers de certains corps de classes de rayon." Annales de l’institut Fourier 38, no. 1 (1988): 17–57. http://dx.doi.org/10.5802/aif.1122.

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7

Cougnard, Jean, and Vincent Fleckinger. "Sur la monogeneite de l'anneau des entiers de certains corps de rayon." Manuscripta Mathematica 63, no. 3 (September 1989): 365–76. http://dx.doi.org/10.1007/bf01168377.

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8

Th�rond, Jean Daniel. "Extensions cycliques cubiques monog�nes de l'anneau des entiers d'un corps quadratique." Archiv der Mathematik 64, no. 3 (March 1995): 216–29. http://dx.doi.org/10.1007/bf01188572.

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9

Car, Mireille. "Classes modulo les puissances dans l'anneau des S-entiers d'un corps de fonctions." Acta Arithmetica 118, no. 2 (2005): 149–85. http://dx.doi.org/10.4064/aa118-2-5.

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10

Th�rond, Jean Daniel. "Extensions cycliques cubiques monog�nes de l'anneau des entiers d'un corps quadratique imaginaire." Archiv der Mathematik 61, no. 4 (July 1993): 348–61. http://dx.doi.org/10.1007/bf01201451.

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11

Prak-Derrington, Emmanuelle. "Répétition et incarnation dans l’énonciation." SHS Web of Conferences 78 (2020): 01031. http://dx.doi.org/10.1051/shsconf/20207801031.

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Pourquoi répéter ? Répéter, c’est ne pas dire autrement, et ce faisant rendre les signes strictement non substituables. Le maintien des signifiants redonne aux signes leur « corps ». Les mots privés de corps sont interchangeables, les signes redevenus entiers voient au contraire se décupler leur potentialités sémantiques et pragmatiques et peuvent assumer d’autres fonctions que celle de représentation. Fonctions expressive, poétique et métalinguistique, bien sûr, mais aussi ludique, humoristique, rituelle, performative… Nous posons que la répétition met au jour l’existence de deux modes de signifier pour le signe biface : d’une part la signification ou mode du signifié (les signes y sont substituables et sont donnés et reçus comme arbitraires), d’autre part la signifiance ou mode du signifiant (les signes y sont non-substituables et sont donnés et reçus comme motivés). Nous illustrons notre thèse de la signifiance incarnée de la répétition au moyen de la figure de la réduplication, que nous définissons comme geste verbo-vocal, à mi-chemin entre parole et geste. Nous montrons ensuite comment la triplication (répétition égale ou supérieure à trois) peut faire glisser la parole vers le chant et assumer une function incantatoire.
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12

Bushnell, Colin J., and Guy Henniart. "Sur le comportement, par torsion, des facteurs epsilon de paires." Canadian Journal of Mathematics 53, no. 6 (December 1, 2001): 1141–73. http://dx.doi.org/10.4153/cjm-2001-043-0.

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RésuméSoient$F$un corps commutatif localement compact non archimédien et$\psi$un caractère additif non trivial de$F$. Soient$n$et${n}'$deux entiers distincts, supérieurs à 1. Soient$\pi$et${\pi }'$des représentations irréductibles supercuspidales de$\text{G}{{\text{L}}_{n}}\left( F \right)$,$\text{G}{{\text{L}}_{{{n}'}}}\left( F \right)$respectivement. Nous prouvons qu’il existe un élément$c=c\left( \pi ,{\pi }',\psi \right)$de${{F}^{\times }}$tel que pour tout quasicaractère modéré$\mathcal{X}$de${{F}^{\times }}$on ait$\mathcal{E}\left( \chi \pi \times {\pi }',s,\psi \right)=\chi {{\left( c \right)}^{-1}}\mathcal{E}\left( \pi \times {\pi }',s,\psi \right)$. Nous examinons aussi certains cas où$n={n}',{\pi }'={{\pi }^{\text{v}}}$. Les résultats obtenus forment une étape vers une démonstration de la conjecture de Langlands pour$F$, qui ne fasse pas appel à la géométrie des variétés modulaires, de Shimura ou de Drinfeld.
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13

Cougnard, Jean. "Génération de l'anneau des entiers des corps de classes de Q(i) de rayon impair et points de division de y2 = x2 − x." Journal of Number Theory 30, no. 2 (October 1988): 140–55. http://dx.doi.org/10.1016/0022-314x(88)90013-3.

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14

Badyaeva, Vladlena K., Ivan E. Kaspirovich, and Robert G. Mukharlyamov. "Mathematical model of a horse rider simulator and its program implementation in the “Wolfram Mathematica” computer mathematics system." Journal Of Applied Informatics 19, no. 1 (February 12, 2024): 38–56. http://dx.doi.org/10.37791/2687-0649-2024-19-1-38-56.

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Riding simulation machines allow training horse-back riders regardless of environmental and weather conditions, horse fatigue, stable remoteness and other factors. Riders can practice complex movements without fear of potential injury related to sometimes unpredictable behavior of the horse. This type of training machines requires special software for selecting the relevant action mode for the person during the rider’s practice. Thus, the selected behavior of the horse can be simulated and the injuries of horse-back rider can be avoided. For this purpose, the model of horse-back rider, taking into account its training level and the horse motion, is required. The model of “person – simulation machine” combination is proposed in the article. The proposed model allows developing operating modes taking into account the sportsman-training machine interaction. The mechanical model is an exosuit with a mobile pole, consisting of four links, the rider’s feet, shins, hips, and the corps are attached to. The pole corresponds to the mass center of the horse, the rider interacts with by standing on the stirrups. The pole motion is implemented by a telescopic link attached to immobile base. The relative rotations of the links are implemented by cylindrical hinges with negligible friction. The proposed model has been implemented as software in the “Wolfram Mathematica 11.3” environment. It has been designed for training machine dynamics simulation of the “horse ­– rider” system. The software includes several modules: 1) the module for specifying the structure of training machine mathematical model, generalized coordinates, and for auto-compilation of the corresponding system of differential equations; 2) the module for specifying the programmed model motion and calculation of the required control torques in the hinges; 3) the module for the Cauchy problem numerical solution; 4) the module for the animated visualizing of the model motion, and for exporting the obtained graphic results and numerical calculations. The developed software allows conducting dynamics analysis of mathematical model for the considered system based on the solution of both direct and inverse dynamics problems. Also it can be suggested for designing training machines with programmed operation mode. It has been shown that application of this software accelerates the development of training machines.
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15

Liu, Chunhui. "Fibres non réduites d’un schéma arithmétique." Mathematische Zeitschrift, March 9, 2021. http://dx.doi.org/10.1007/s00209-021-02711-z.

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RésuméPour un schéma réduit projectif sur l’anneau des entiers d’un corps de nombres, l’ensemble des places au dessus desquelles les fibres du schéma ne sont pas réduite est un ensemble fini. On donne une majoration explicite du produit des normes de ces places. Pour cela, on introduit une généralisation de la notion de hauteur sur l’anneau adélique. En utilisant la théorie des variétés de Chow, on ramène le cas général d’un schéma de dimension pure à celui d’une hypersurface et on traite ce dernier à l’aide du résultant de l’équation de l’hypersurface et des dérivées partielles de cette équation.
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16

Satterfield, Caley A., Michael L. Goodman, Philip Keiser, Cara Pennel, Aleisha Elliott, Leslie Stalnaker, Ami Cotharn, and Ruth Kai. "Rapid Development, Training, and Implementation of a Remote Health Profession’s Student Volunteer Corps During the COVID-19 Pandemic." Public Health Reports, August 30, 2021, 003335492110425. http://dx.doi.org/10.1177/00333549211042577.

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Public health in the United States has long been challenged by budget cuts and a declining workforce. The COVID-19 pandemic exposed the vulnerabilities left by years of neglecting this crucial frontline defense against emerging infectious diseases. In the early days of the pandemic, the University of Texas Medical Branch and the Galveston County Health District (GCHD) partnered to bolster Galveston County’s public health response. We mobilized interprofessional teams of students and provided training to implement projects identified by GCHD as necessary for responding to the pandemic. We provided a safe outlet for students to contribute to their community by creating remote volunteer opportunities when students faced displacement from clinical rotations and in-person didactics converted to virtual formats. As students gradually returned to clinical rotations and didactic demands increased, it became necessary to expand volunteer efforts beyond what had initially been mostly hand-selected student teams. We have passed the initial emergency response phase of COVID-19 in Galveston County and are transitioning into more long-term opportunities as COVID-19 moves from pandemic to endemic. In this case study, we describe our successes and lessons learned.
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17

"Cultural Resources Survey for a Joing Task Force Six (JTF-6) Action in Webb, Maverick, and Dimmit Counties, Texas." Index of Texas Archaeology Open Access Grey Literature from the Lone Star State, 1998. http://dx.doi.org/10.21112/ita.1998.1.48.

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In an effort to aid United States Border Patrol efforts to combat smuggling and illegal immigration in south Texas, road improvements have been proposed along the U.S.-Mexico international border in three south Texas counties by Joint Task Force Six (JTF-6). JTF-6 Operation Number JT513/515/425-98 consists of a single action in Webb, Maverick, and Dimmit counties, Texas. This action includes the repair/upgrade of approximately 211.0 km (131. 1 mi) of existing roads, the construction of roughly 176.7 km (109.8 mi) of new roads (totaling 387.7 km (240.9 mi), the excavation of three borrow pits, the construction of an equipment storage area, two helipads, one airfield, and two base camp areas for this and future JTF-6 rotations. The proposed activities associated with this JTF-6 action are distributed among nine separate project area segments in the Laredo and Carrizo Springs, Texas, Border Patrol sectors. These nine project segments consist of the Rio Bravo, Laredo River Road, Galvan Ranch, Stone Ranch, Swartz Ranch, State Highway 277, Farm-to-Market Road 2644, State Highway 83, and Farm-to Market Road 3338 segments. The protection of the cultural resources falls under the jurisdiction of the U.S. Army Corps of Engineers. Geo-Marine, Inc. (GMI), was contracted to conduct a systematic cultural resources inventory survey of the proposed impact areas.
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