Couverture jaune illustrée. Intérieur très propre.
Reference : 39694
Paris La Table Ronde 1949 270 pp. In-12 Broché. Très bel état. 1 volume. EDITION ORIGINALE LIMITEE à95exemplaires numérotés surAlfa Mousse Navarre, seul grand papier.
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"CARTAN, ÉLIE. - THE EINSTEIN-CARTAN THEORY (ECT) OF GRAVITATION.
Reference : 48912
(1922)
Paris, Gauthier-Villars, 1922. 4to. Bound in 2 uniform full cloth, but of slightly different sizes. Paperlabels pasted to lower part of spines. A faint stamp to titlepage and some of the issues. In ""Comptes Rendus Hebdomadaires des Séances de L'Academie des Sciences"", Tome 174. 1815,(1) pp. (Entire volume offered). Cartan's papers: pp.437-439, 593-595, 734-737, 857-60, 1104-1107.
First edition of these papers, in which Cartan intruced the concept of ""Torsion"", the main inspiration for Einstein in his searce for a unified field theory. The ECT of gravity is a modification of the General relativity Theory""The Einstein-Cartan theory, also known as the Einstein-Cartan-Sciama-Kibble theory, is a classical theory of gravitation similar to general relativity but relaxing the assumption that the affine connection has vanishing antisymmetric part (torsion tensor), so that the torsion can be coupled to the intrinsic angular momentum (spin) of matter, much in the same way in which the curvature is coupled to the energy and momentum of matter. In fact, the spin of matter in curved spacetime requires that torsion is not constrained to be zero but is a variable in the principle of stationary action. Regarding the metric and torsion tensors as independent variables gives the correct generalization of the conservation law for the total (orbital plus intrinsic) angular momentum to the presence of the gravitational field. The theory was first proposed by Élie Cartan in 1922 and expounded in the following few years. Dennis Sciama and Tom Kibble independently revisited the theory in the 1960s, and an important review was published in 1976. Albert Einstein became affiliated with the theory in 1928 during his unsuccessful attempt to match torsion to the electromagnetic field tensor as part of a unified field theory. This line of thought led him to the related but different theory of teleparallelism."" (Wikipedia).
Springer-Verlag - Springer , Lecture Notes in Mathematics Malicorne sur Sarthe, 72, Pays de la Loire, France 1976 Book condition, Etat : Très Bon paperback grand In-8 1 vol. - 162 pages
Contents, Chapitres : Table, Introduction, xii, Texte, 150 pages - Espaces associés à un espace linéaire à semi-normes - Espaces complétement réguliers et séparés et espaces de fonctions continues - Espaces associés aux espaces de fonctions continues - Conditions de séparabilité et de compacité faible - Application aux espaces de fonctions continues vectorielles fine copy
CGEDD. 2017. In-8. Broché. Bon état, Couv. convenable, Dos satisfaisant, Intérieur frais. 184 pages. Nombreuses illustrations en couleurs dans le texte.. . . . Classification Dewey : 70.49-Presse illustrée, magazines, revues
Sommaire : L'évolution des richesseset des ressources des zones humides. Les zones humides , espaces vécus, espaces perçus, espaces imaginés... Classification Dewey : 70.49-Presse illustrée, magazines, revues
ATP Grands projets d'archéologie métropolitaine, décembre 1989. In-4 de 67 pages avec cartes.- 250g. Très bon état.
Paris, Gauthier-Villars et Cie, 1925. Uncut in orig. printed wrappers. (Mémorial des Sciences Mathématiques...Fascicule IX). (4),60,(4) pp. Small tears to backstrip, no loss.
First edition. The modern theory of differential geometry grew up in the years following Einstein's introduction of his general theory of relativity, by the work of Elie Cartan (his Géométrie des espaces de Riemann) and Herman Weyl.""Cartan was one of the most profound mathematicians of the last hundred years, and his influence is still one of the most decisive in the development of modern mathematics...Cartan's contributions to differential geometry are no less impressive, and it may be said that he revitalized the whole subject, for the initial work of Riemann and Darboux was being lost in dreary computations and minor results...his guiding principle was a considerable extension of the method of ""moving frames"" of Darboux and Ribaucooour, to which he gave a tremendous flexibility and power, far beyond anything that had been done in classical differential geometry."" (Jean Dieudonne in DSB).