‎PLUCKER (Julius, ici orthographié Pluecker)‎
‎Neue Geometrie des Raumes gegründet auf die Betrachtung der geraden Linie als Raumelement‎

‎ Leipzig, B. G. Teubner, 1868. 2 tomes en un volume in-4, 378 pp., pagination continue, demi-basane aubergine, dos lisse sobrement orné (mal titré : J. Plücher - Théorie des complexes) tranches mouchetées de carmin (petits frottements, mors du plat supérieur partiellement fendu). ‎

Reference : 15165


‎Edition originale. Plücker est plus connu du grand public pour ses travaux, en spectroscopie et en particulier pour avoir été le premier à observer les trois lignes du spectre de l'hydrogène. Dernier ouvrage de l'auteur. * Voir photographie(s) / See the picture(s). * Membre du SLAM et de la LILA / ILAB Member. La librairie est ouverte du lundi au vendredi de 14h à 19h. Merci de nous prévenir avant de passer,certains de nos livres étant entreposés dans une réserve. ‎

€350.00 (€350.00 )
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1 book(s) with the same title

‎PLUECKER (J.)‎

Reference : 4206

‎Neue geometrie des raumes gegrundet auf die betrachtung der geraden linie als raumelement mit einem vorwort von A. CLEBSCH-- EDITION ORIGINALE -- 2 VOLUMES (complete set)‎

‎Leipzig, Teubner, 1868, 2 volumes in 4, bochés, couvertures muettes de l'époque, T.1 : 4pp., (1), 226pp., T.2 : 4pp., pp. 227/378‎


‎---- EDITION ORIGINALE ---- "Pluecker's mathematical accomplishments during this second period (in 1864, when he returned to his work in geometry) were published in Neue geometrie des raumes... which appeared in 1868. Plucker's death prevented him from completing the second part of this work, but Felix Klein, who had served as Plucker's physical assistant from 1866 to 1868, undertook the task. Plucker had indicated his plans to Klein in numerous conversations. These conversations served also as a source for Plucker's ideas in Neue Geometrie in which he attempted to base space geometry upon the self-dual straight line as element, rather than upon the point or in dual manner upon the plane as element. He thus created the field of line geometry, which until the twentieth century was the subject of numerous researches...". (DSB XI p. 46). Cajori pp. 309/311 - Honeyman N°2503**4206/ARB1‎

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