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Poinsot Louis:     more books (29)

Précession des équinoxes (French Edition) by Louis Poinsot, 1857-01-01 Questions dynamiques sur la percussion des corps (French Edition) by Louis Poinsot, 1857-01-01 Élémens de statique, suivis de trois mémoires sur la composition des nomens et des aires; sur le plan invariable du système du monde, et sur la théorie générale de léquilibre et du mouvement des systèmes. by Louis (1777-1859). POINSOT, 1837-01-01 Claude Viallat by Claude] Froment, Jean-Louis; Poinsot, Jean-Marc [Viallat, 1980-01-01 Éléments de statique: Suivis de quatre mémoires sur la composition des moments et des aires; sur le plan invariable du système du monde; sur la théorie ... de la rotation des corps (French Edition) by Louis Poinsot, 1842-01-01 Élémens De Statique: Suivis De Trois Mémoires Sur La Composition Des Momens Et Des Aires; Sur Le Plan Invariable Du Système Du Monde, Et Sur La Théorie ... Du Mouvement Des Systémes (French Edition) by Louis Poinsot, 2010-03-10 Elemens De Statique, Suivis De Trois Memoires (1834) (French Edition) by Louis Poinsot, 2010-09-10 Elemens De Statique, Suivis De Trois Memoires (1834) (French Edition) by Louis Poinsot, 2010-09-10 Recherches Sur L'Analyse Des Sections Angulaires (1825) (French Edition) by Louis Poinsot, 2010-09-10 Reflexions Sur Les Principes Fondamentaux De La Theorie Des Nombres (1845) (French Edition) by Louis Poinsot, 2010-09-10 Abhandlungen Uber Die Regelmassigen Sternkorper (1906) (German Edition) by Louis Poinsot, Augustin Louis Cauchy, 2010-09-10 Mémoire sur les atmosphères liquides, et leur influence sur l'action mutuelle des molécules solides qu'elles enveloppent. with: POINSOT, Louis (1777-1859). Mémoire sur l'application de l'algèbre à la théorie des nombres. La theorie generale de l'equilibre et du mouvement des systemes by Louis Poinsot, 2000-05-03 Outlines of a new theory of rotatory motion, by Louis Poinsot, 1834

lists with details

21. Www.masrural.com: FERME DES LANDES (LA), LE MAOUT PIERRE, ORVOEN MARIE-LUCE, WIL
    Translate this page EAST ANTHONY MARTINET ODILE LA FERME DU SYET poinsot ELISABETH FERME PAUL VIALLEGERMAINE CHLOROFEELING GAUTHIER JOCELYNE PEUFEILHOUX louis (DE) VIEILLEVIGNE  
    http://www.masrural.com/pag_clien/f_turismo/62188

22. Www.masrural.com: HUBIN JEAN-MARIE, LAYAC JEAN-LOUIS, CHÂTEAU DE PUY VOZELLE, A
    Translate this page JOULAUD louis BONNEFOY FRANCIS BONNEFOY JEAN-PIERRE LE BORGNE FRANÇOIS LES COLLINESDE CHEVIGNY EAST ANTHONY MARTINET ODILE LA FERME DU SYET poinsot ELISABETH  
    http://www.masrural.com/pag_clien/f_turismo/61879

23. Mathematicians From DSB
    Translate this page Plücker, Julius, 1801-1868. Poincaré, Jules Henri, 1854-1912. poinsot, louis,1777-1859. Poisson, Siméon-Denis, 1781-1840. Poncelet, Jean Victor, 1788-1867.  
    http://www.henrikkragh.dk/hom/dsb.htm
    
    Extractions: Validate html Abel, Niels Henrik Argand, Jean Robert Artin, Emil Beltrami, Eugenio Bérard, Jacques Étienne Bérard, Joseph Frédéric Berkeley, George Bernoulli, Johann (Jean) I Bernoulli, Jakob (Jacques) I Bertrand, Joseph Louis François Bessel, Friedrich Wilhelm Bianchi, Luigi Bjerknes, Carl Anton Bjerknes, Vilhelm Frimann Koren Bolyai, Farkas (Wolfgang) Bolyai, János (Johann) Bolzano, Bernard Bombelli, Rafael Borel, Émile (Félix-Édouard-Justin) Bouquet, Jean-Claude Briot, Charles Auguste Cantor, Georg Carathéodory, Constantin Cardano, Girolamo Cauchy, Augustin-Louis Cayley, Arthur Chebyshev, Pafnuty Lvovich Clairaut, Alexis-Claude Clausen, Thomas Clebsch, Rudolf Friedrich Alfred Colden, Cadwallader Collinson, Peter Condorcet, Marie-Jean-Antoine-Nicolas Caritat, marquis de Cramer, Gabriel Crelle, August Leopold d'Alembert, Jean le Rond de Morgan, Augustus Dedekind, (Julius Wilhelm) Richard Delambre, Jean-Baptiste Joseph Descartes, René du Perron

24. The Four Regular Non-convex Polyhedra
    The other two were described by louis poinsot in 1809 but at leastone of them appears on a drawing by the same Jamnitzer. In 1810  
    http://cage.rug.ac.be/~hs/polyhedra/keplerpoinsot.html
    
    Extractions: It is known that the five Platonic polyhedra are the only regular convex polyhedra. A polyhedron, considered as a solid is convex if and only if the line segment between any two points of the polyhedron belongs entirely to the solid. However, if we admit a polyhedron to be non-convex, there exist four more types of regular polyhedra! The four regular non-convex polyhedra are known as the Kepler-Poinsot Polyhedra . Two of them were described by Johannes Kepler in 1619 as being regular, although the objects themselves certainly were known earlier. One of them appears on a 16th century drawing by Jamnitzer and the other on a 15th century mosaic on the floor of the San Marco in Venice. The other two were described by Louis Poinsot in 1809 but at least one of them appears on a drawing by the same Jamnitzer. In 1810 the French mathematician Augustin-Louis Cauchy proved that the five Platonic and the four Kepler-Poinsot polyhedra are the only possible regular polyhedra.

25. Écoles Des Grands Concours Traditionnels
    Translate this page Scientifiques, industriels, divers louis poinsot, louis Joseph Gay-Lussac,Denis Poisson, François Arago, Augustin Fresnel, Augustin Cauchy, Antoine  
    http://www.quid.fr/2000/Q036330.htm
    
    Extractions: Accueil Tout sur tout Villes et villages de France Atlas Sélections Web ... Web pratique Mardi 1 Juin St Justin sur votre PDA Données Quid 2000; Accéder à plus de 400 000 faits nouveaux avec Quid 2004 Classes préparatoires Table des matières Centrale-Supélec Polytechnique, dite " l'X " e " Pour la Patrie, les Sciences, la Gloire. " But Bal : er le 22-2-1879. Point Gamma : re re e , 9 700 F la 3 e Conditions : er Effectifs : Places offertes en 1998 : 190 MP, 180 PC, 20 PSI ; Adm. p. : Admis en 1998 : Recherche. e cycles, es cycles de gestion es cycles de gestion. Administrateurs : aux Scientifiques, industriels, divers :

26. Diplomarbeit
    Translate this page Körpern, das Tetraeder, Hexaeder, Oktaeder, Dodekaeder und Ikosaeder, haben Kepler(Johannes Kepler, 1571-1630) und poinsot (louis poinsot, 1777-1859) vier  
    http://www.stud.fernuni-hagen.de/q5171962/diplom.html
    
    Extractions: Einleitung meiner Diplomarbeit fünften Grades" in Mathematik In seinem Buch über das Ikosaeder und die Gleichung fünften Grades hat Felix Klein die Theorie der Gleichung fünften Grades mit der Geometrie des Ikosaeders verknüpft. Die Möglichkeit dieser Verbindung geht auf die Tatsache zurück, dass sich die Ikosaedergruppe, dass heißt die Gruppe aller Rotationen, die ein Ikosaeder in sich überführen, mit der Gruppe A der geraden Vertauschungen von fünf Objekten identifiziert. Geometrisch erkennt man das über die Operation der Ikosaedergruppe auf den fünf Oktaedern, die man dem Ikosaeder ein- oder umbeschreiben kann. Anstelle des Ikosaeders hätte Klein seinen Betrachtungen genauso gut das duale Dodekaeder zugrunde legen können. Neben die fünf regulären Platonischen Körpern, das Tetraeder, Hexaeder, Oktaeder, Dodekaeder und Ikosaeder, haben Kepler (Johannes Kepler, 1571-1630) und Poinsot (Louis Poinsot, 1777-1859) vier weitere regelmäßige Körper, die heute so genannten Kepler-Poinsotschen Sternkörper gesetzt. Diese vier Sternkörper sind nicht mehr konvex, sie besitzen jedoch alle die gleiche Symmetrie wie das Ikosaeder und das Dodekaeder, so dass sie mit diesen von Coxeter zu den sechs so genannten pentagonalen Polyedern zusammengefasst worden sind. Alle anderen Polyeder mit Ikosaedersymmetrie genügen nur noch abgeschwächten Regularitätsbedingungen. Dazu zählen auch Vertreter der Klasse der uniformen Polyeder, die deckungsgleiche Eckfiguren haben und durch reguläre Vielecke begrenzt werden.

27. Walras
    2). The true influence on Walras’ original idea of multiequational formulationwith regards to general equilibrium, however, was louis poinsot’s Elements  
    http://econc10.bu.edu/economic_systems/theory/Neoclassical/walras.htm
    
    Extractions: by Kamrouz Ghadimi Introduction Biography and Influences Leon Walras was born in Evreux, France on December 16, 1834. His father was Auguste Walras, who was a well-known economist of the 19th century and was close colleagues with Augustin Cournot (from whom the “Cournot Equilibrium” is derived). Walras was born into a time of ongoing industrialization in France. In essence, an “industrial revolution was unfolding, particularly in terms of the consequences: the creation and impoverishment of a growing industrial working class in a previously agrarian society” (1). The working class sank to a minimum in working conditions, salary and housing as well as in morality, which then was described as being “unworthy of man kind” (2). The slums in Paris housed masses of potential workers willing to offer their services for a small payment, as well as fostering an environment for social disorder. In February of 1848, the social abuses eventually led to what is now known as the “Revolution of 1848” (1). The revolt meant the end of the reign of Louis-Phillippe, and the beginning of the Second Republic with Louis Bonaparte as president. On December of 1851, a coup d’etat elevated Louis Bonaparte to his investiture as Emperor Napoleon Bonaparte III (2). The emperor implemented a practice of social and political reform, with an overlying theme of repression at the forefront.

28. The Kepler-Poinsot Polyhedra
    Two centuries later, in 1809, louis poinsot discovered two more nonconvexregular solids the great dodecahedron and the great icosahedron.  
    http://home.teleport.com/~tpgettys/kepler.shtml
    
    Extractions: A polyhedron is regular if the faces are a single kind of regular polygon and the vertices are all the same. The 5 Platonic Solids are the convex regular polyhedrons. If we remove the constraint of convexity it turns out that there are only four more solids that can be added to the list; these are known as the Kepler-Poinsot Polyhedra It was Johann Kepler who, in 1619, first realized that 12 pentagrams can be joined in pairs along their edges in two different ways that result in regular solids. If five pentagrams meet at each vertex, the resulting solid has come to be known as the small stellated dodecahedron Small Stellated Dodecahedron If three pentagrams meet at each vertex, the resulting solid is now named the great stellated dodecahedron (The perhaps surprising reason for these names will be made evident shortly). Great Stellated Dodecahedron Two centuries later, in 1809, Louis Poinsot discovered two more non-convex regular solids: the great dodecahedron and the great icosahedron . The twelve faces of the great dodecahedron are pentagons (as with the ordinary dodecahedron), but which intersect each other. Likewise, the faces of the great icosahedron are the 20 triangles of the ordinary icosahedron, but intersecting each other.

29. LIBRIS Nyförvärvslista
    Uppsala, Uppsala. 81 s. (UPTEC K 1650-8297 ; 03002). P. poinsot, louis. 328 s. ill. poinsot, louis. Précession des équinoxes / par M. Pionsot.  
    http://www.ub.uu.se/linne/ang/jan03a.html
    
    Extractions: Atti della Accademia nazionale dei Lincei. Memorie / Classe di Scienze morali, storiche e filologiche Atti della Accademia nazionale dei Lincei. Memorie / Classe di Scienze morali, storiche e filologiche. - Roma, 1876. - Ser. 3, vol. 1-13 ; Ser. 4, vol. 1-13 ; Ser. 5, vol. 1-17 ; Ser. 6, vol. 1-9 ; Ser. 7, vol. 1-4 ; Ser. 8, vol. 1-33 ; Ser. 9, vol 1. ISSN 0391-8149 Baccelli, François Louis Elements of queueing theory : Palm Martingale calculus and stochastic recurrences / François Baccelli, Pierre Brémaud. - 2. ed. - Berlin : Springer-Vlg, 2003. - 334 s. (Applications of mathematics, 99-0108603-5 ; 26) ISBN 3-540-66088-7 Ballabio, Luigi, 1970 Calculation and measurement of the neutron emission spectrum due to thermonuclear and higher-order reactions in tokamak plasmas / by Luigi Ballabio. - Uppsala : Acta Universitatis Upsaliensis : Univ.-bibl. [distributör], 2003. - 49 s. : ill. (Comprehensive summaries of Uppsala dissertations from the Faculty of Science and Technology, 1104-232X ; 797) Diss. (sammanfattning) Uppsala : Univ., 2003 ISBN 91-554-5512-3

30. Kepler Solid
    There are only four Kepler solids. The other two are the greater icosahedronand greater dodecahedron which were described by louis poinsot in 1809.  
    http://www.fact-index.com/k/ke/kepler_solid.html
    
    Extractions: Main Page See live article Alphabetical index A Kepler solid is a regular non convex polyhedron, all the faces of which are regular polygons and which has the same number of faces meeting at all its vertices. (compare to Platonic solids). There are four: The first two are stellations, that is, their faces are concave. The second two have convex faces, but each pair of faces which meet at a vertex in fact does so in two. The Kepler solids were defined by Johannes Kepler in , when he noticed that the stellated dodecahedrons (there are two, a greater and a lesser) were composed of "hidden" dodecadrons (with pentagonal faces) that have faces composed of triangles, and thus look like stylized stars. Wentzel Jamnitzer actually found the great stellated dodecahedron and the great dodecahedron in the , and Paolo Uccello discovered and drew the lesser stellated dodecadron in the . Kepler's contribution was in recognizing that they fit the definition of regular solids, even though they were concave rather than convex , as the traditional Platonic solids were.

31. Augustin Louis Cauchy
    Augustin louis Cauchy s father was active in his education. He did not succeed,being beat by the likes of Legendre, poinsot, Ampère, and Binet.  
    http://www.stetson.edu/~efriedma/periodictable/html/Cu.html
    
    Extractions: Augustin Louis Cauchy's father was active in his education. Laplace and Lagrange were visitors at the Cauchy family home, and Lagrange in particular seems to have taken an interest in young Cauchy's mathematical education. Lagrange advised Cauchy's father that his son should obtain a good grounding in languages before starting a serious study of mathematics, so he spent two years studying classical languages. In 1810 Cauchy took up his first job in Cherbourg to work on port facilities for Napoleon's English invasion fleet. In addition to his heavy workload Cauchy undertook mathematical researches, and he proved in 1811 that the angles of a convex polyhedron are determined by its faces. He submitted his first paper on this topic then, encouraged by Legendre and Malus, he submitted a further paper on polygons and polyhedra in 1812. Cauchy felt that he had to return to Paris if he was to make an impression with mathematical research. In 1815, he was appointed assistant professor of analysis at the Ecole Polytechnique. In 1816 he won the Grand Prix of the French Academy of Science for a work on waves. He achieved real fame however when he submitted a paper to the Institute solving one of Fermat's claims on polygonal numbers made to Mersenne. Politics now helped Cauchy into the Academy of Sciences when Carnot and Monge fell from political favour and were dismissed and Cauchy filled one of the two places. By 1830, the political events in Paris and the years of hard work had taken their toll and Cauchy decided to take a break. He spent a short time in Switzerland. Political events in France meant that Cauchy was now required to swear an oath of allegiance to the new regime, and when he failed to return to Paris to do so he lost all his positions there. He taught in Turin in 1832, and in Prague the following year.

32. Scientific Identity: Portraits From The Dibner Library Of The History Of Science
    Image ~. Scientist poinsot, louis (1777 1859). Discipline(s) Mathematics; Physics. cm. Portrait of louis poinsot ~ Enlarge Image ~.  
    http://web4.si.edu/sil/scientific-identity/display_results.cfm?alpha_sort=p

33. Institut De France - Académiciens
    Translate this page Sc, 4 e trimestre, Jean Baptiste HUZARD (1755-1838) ou louis poinsot (1777-1859). Sc,3 e trimestre, Jean Baptiste HUZARD (1755-1838) ou louis poinsot (1777-1859).  
    http://www.institut-de-france.fr/academiciens/presicom1.htm

34. Institut De France - Recherche
    Translate this page Francesco) Académie des Beaux-Arts (section de Peinture) POINCARÉ (Jules, Henri)Académie des Sciences (section de Géométrie) poinsot (louis) Classe des  
    http://www.institut-de-france.fr/franqueville/premier_siecle/rech_premier_p.htm

35. Informations Généalogiques
    Translate this page BACHELIER, louis, BACHELIER, louise, Retour à la page principale. Retour à lapage principale. poinsot, x (Sosa 2966), Naissance 1653 à Landreville, 10 ?  
    http://m.thblt.free.fr/arbre/dat5.htm

36. Poinsot Solid - Encyclopedia Article About Poinsot Solid. Free Access, No Regist
    The other two are the greater icosahedron and greater dodecahedron which were describedby louis poinsot in 1809 Centuries 18th century 19th century - 20th  
    http://encyclopedia.thefreedictionary.com/Poinsot solid
    
    Extractions: Dictionaries: General Computing Medical Legal Encyclopedia Word: Word Starts with Ends with Definition A Kepler solid is a regular non convex An object is convex if for any pair of points within the object, any point on the line that joins them is also within the object. For example, a solid cube is convex, but anything that is hollow or has a dent in it is not convex. In mathematics, convexity can be defined for subsets of any real or complex vector space. Such a subset C is said to be convex if, for all x and y in C and all t in the interval [0,1], the point tx t y is in C . In words, every point on the straight line segment connecting x and y is in C Click the link for more information. polyhedron, all the faces of which are regular polygons A polygon (from the Greek poly , for "many", and gwnos , for "angle") is a closed planar path composed of a finite number of straight line segments. The term polygon sometimes also describes the interior of the polygon (the open area that this path encloses) or the union of both. The straight line segments that make up the polygon are called its sides or edges and the points where the sides meet are the polygon's vertices

37. Le Romain Des Mots-croisés. **Mathématiciens
    Translate this page CLERMONT (1623-1662) PICARD (EMILE) NÉ, A, PARIS (1856-1941) POINCARE(HENRI) NÉ,A, NANCY (1854-1912) poinsot(louis) NÉ, A, PARIS (1777-1859) POISSON(DENIS  
    http://www.mots-croisiste.com/19.html
    
    Extractions: Index général aéroport affluents Centrale nucléaire et hydroélectriques Chefs-Lieux Collines de Rome Communes Compositeurs Constellations Cyclades Déesses Dieux Divinités Écrivains Fleuves Côtier FLeuves des enfers Fleuves Historiens Homme d'état Homme Politiques Lacs Massifs Mathématiciens Noms Peintres Poètes Ports et Ports Fluviaux Rivières Sculteurs Théologiens Torrents Villes MATHEMATICIENS MATHEMATICIENS, ALLEMANDS. ARTIN (EMIL) NÉ, A, VIENNE (1898-1962)

38. 1139-1140 (Nordisk Familjebok / Uggleupplagan. 21. Papua - Posselt)
    2. Raymond Nicolas Landry P. Poinciana, bot. - Poinsettia, bot. Se Euphorbia -poinsot, louis - Point - Point de Galle. Se Galle, sp. 615 - Point Dungeness.  
    http://www.lysator.liu.se/runeberg/nfca/0622.html
    
    Extractions: Table of Contents / Innehåll Project Runeberg Catalog ... Print (PDF) On this page / på denna sida - Poincaré. 2. Raymond Nicolas Landry P. - Poinciana, bot. - Poinsettia, bot. Se Euphorbia - Poinsot, Louis - Point - Point de Galle. Se Galle, sp. 615 - Point Dungeness. Se Dungeness - Pointe - Pointe-à-Pitre - Pointe de Penmarch. Se Penmarch - Pointe des Galets - Pointe des Lacerandes. Se Dronaz - Pointelin, Auguste Emmanuel - Pointer, eng. Se Hunden, sp. 1312 och pl. I, fig 2 - Pointe Sèche. Se Dry point, sp. 922 - Pointillé - Pointillism - Point Loma - Points d'Alençon. Se Alençon och Spetsar - Points de Malines. Se Mecheln och Spetsar - Poir. - Poiré, Emmanuel (Caran d'Ache)

39. À§´ëÇѼöÇÐÀÚ ¸ñ·Ï
    poinsot, louis poinsot Born 3 Jan 1777 in Paris, France Died 5 Dec 1859 in Paris,France Poisson, Siméon Denis Poisson Born 21 June 1781 in Pithiviers  
    http://www.mathnet.or.kr/API/?MIval=people_seek_great&init=P

40. Biographie.
    Translate this page cela fut suffisant pour décider les autorités à incorporer Robert louis Bretà en juillet 1942, quand elle voit tomber aux mains de poinsot les camarades  
    http://ffi33.ifrance.com/ffi33/Biographies/bret.htm
    
    Extractions: Ouvrier qualifié à la compagnie des T.E.O.B, où il est ajusteur, il participe à la vie sociale et politique au coeur de l'entreprise. Son activité remarquée lui devra de participer à la commission d'organisation de la région bordelaise et à paraître dans les fichiers de la police sous la mention "membre très actif du Parti communiste".

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