Berlin, Julius Springer, 1927. 8vo. Entire volume 45 of ""Zeitschrift für Physik"" bound in contemporary half cloth with gilt title to spine. Library stamp to title-page. Corners and lower capital bumped, hinges a bit weak. An overall fine and clean copy. Pp. 751-765"" 766-775. [Entire volume: VII, (1), 910 pp.].
First publication of Jordan and Klein's influential paper (the first mentioned) which contributed to the close connection between quantum fields and quantum statistics, today known as Jordan-Klein matrices. ""Born, Heisenberg, and Jordan had indicated, and Dirac had demonstrated, the close connection between quantum fields and quantum statistics. Second quantization guarantees that photons obey Bose-Einstein statistics. What about other particles which obey Bose-Einstein statistics? The year 1927 was not over before Jordan and Klein addressed this question [in the present paper]."" (Pais, Inward bound. p. 338). ""Jordan and Klein found that ""one can quantize just as well the non-relativistic Schroedinger equation. In honor of these contributions the matrices have been named Jordan-Klein matrices."" (ibid. p. 339). ""Convinced that the many-body problem in quantum mechanics can be stated correctly only in the context of quantized matter waves (""repeated"" or ""second"" quantization. as it was called later by Léon Rosenfeld), Jordan started working out his ideas together with Wolfgang Pauli. Oskar Klein, and Eugene Wigner. During his stay in Copenhagen in the summer 1927 Jordan established, together with Klein, the first nonrelativistic formalism of second quantization for a system of interacting Bose particles."" (DSB).The second paper, ""Über Wellen und Korpuskeln in der Quantenmechanik"", ""contained several other formal and mathematical generalizations, but its main practical value is that, in the newly established theory of the 'quantized wave field', the fluctuations in the Bose case now satisfied all requirements following from Einstein's light-quantum treatment of 1924 and 1925."" (Mehra, The historical development of quantum theory, 2000, p. 231.
Berlin, Julius Springer, 1927. 8vo. Entire volume 45 of ""Zeitschrift für Physik"" bound in a red-brown contemporary half cloth with gilt title to spine. Library stamp to title-page. Corners and lower capital bumped, hinges a bit weak. An overall fine and clean copy. Pp. 751-765"" 766-775. [Entire volume: VII, (1), 910 pp.].
First publication of Jordan and Klein's influential paper (the first mentioned) which contributed to the close connection between quantum fields and quantum statistics, today known as Jordan-Klein matrices. ""Born, Heisenberg, and Jordan had indicated, and Dirac had demonstrated, the close connection between quantum fields and quantum statistics. Second quantization guarantees that photons obey Bose-Einstein statistics. What about other particles which obey Bose-Einstein statistics? The year 1927 was not over before Jordan and Klein addressed this question [in the present paper]."" (Pais, Inward bound. p. 338).Jordan and Klein found that ""one can quantize just as well the non-relativistic Schroedinger equation. In honor of these contributions the matrices have been named Jordan-Klein matrices."" (ibid. p. 339). The second paper, ""Über Wellen und Korpuskeln in der Quantenmechanik"", ""contained several other formal and mathematical generalizations, but its main practical value is that, in the newly established theory of the 'quantized wave field', the fluctuations in the Bose case now satisfied all requirements following from Einstein's light-quantum treatment of 1924 and 1925."" (Mehra, The historical development of quantum theory, 2000, p. 231.
Berlin, Julius Springer, 1927. 8vo. Entire volume 45 of ""Zeitschrift für Physik"" bound in a black contemporary half cloth with gilt lettering to spine. Library stamp to free front end-paper. An overall fine and clean copy. Pp. 751-765"" 766-775. [Entire volume: VII, (1), 910 pp.].
First publication of Jordan and Klein's influential paper (the first mentioned) which contributed to the close connection between quantum fields and quantum statistics, today known as Jordan-Klein matrices. ""Born, Heisenberg, and Jordan had indicated, and Dirac had demonstrated, the close connection between quantum fields and quantum statistics. Second quantization guarantees that photons obey Bose-Einstein statistics. What about other particles which obey Bose-Einstein statistics? The year 1927 was not over before Jordan and Klein addressed this question [in the present paper]."" (Pais, Inward bound. p. 338).Jordan and Klein found that ""one can quantize just as well the non-relativistic Schroedinger equation. In honor of these contributions the matrices have been named Jordan-Klein matrices."" (Ibid. p. 339). The second paper, ""Über Wellen und Korpuskeln in der Quantenmechanik"", ""contained several other formal and mathematical generalizations, but its main practical value is that, in the newly established theory of the 'quantized wave field', the fluctuations in the Bose case now satisfied all requirements following from Einstein's light-quantum treatment of 1924 and 1925."" (Mehra, The historical development of quantum theory, 2000, p. 231.
Leipzig, B.G. Teubner, 1869. 8vo. Bound in later half cloth with gilt lettering to spine. In ""Mathematische Annalen"", Volume 1., 1869. Entire volume offered. Library stamp to front free end-paper and title-page. Internally a few light brown spots.. Pp. 141-160. [Entire volume: Pp. IV-636.]
First printing of the very first issue of the influential mathematical journal ""Mathematische Annalen"" containing Camille Jordan famous paper on Galois group theory. ""When Jordan started his mathematical career, Galois's profound ideas and results (Which had remained unknown to most mathematicians until 1845) were still very poorly understood. Jordan was the first to embark on a systematic development of the theory of finite groups and of its applications in the directions opened by Galois. Chief among his first results were the concept of composition series and the first part of the famous Jordan-Hölder theorem, proving the invariance of the system of indexes of consecutive groups in any composition series (up to their ordering). He also was the first to investigate the structure of the general linear group and of the ""classical"" groups over a prime finite field, and he very ingeniously applied his results to a great range of problems" in particular, he was able to determine the structure of the Galois group of equations having as roots the parameters of some well-known geometric configurations (the twenty-seven lines on a cubic surface, the twentyhypheneight double tangents to a quartic, the sixteen double points of a Kummer surface, and so on).Another problem for which Jordan's knowledge of these classical groups was the key to the solution, and to which he devoted a considerable amount of effort from the beginning of his career, was the general study of solvable finite groups. From all we know today (in particular about p groups. a field which was started, in the generation following Jordan, with the Sylow theorems) it seems hopeless to expect a complete classification of all solvable groups which would characterize each of them, for instance by a system of numerical invariants. Perhaps Jordan realized this" at any rate he contented himself with setting up the machinery that would automatically yield all solvable groups of a given order n."" (DSB)""There have been few mathematicians with personalities as engaging as that of Galois, who died at the age of twenty years and seven months from wounds received in a mysterious duel. He left a body of work-for the most part published posthumously less than 100 pages, the astonishing richness of which was revealed in the second half of the nineteenth century. Far from being a cloistered scholar, this extraordinarily precocious and exceptionally profound genius had an extremely tormented life. A militant republican, driven to revolt by the adversity that overwhelmed him and by the incomprehension and disdain with which the scientific world received his works, to most of his contemporaries he was only a political agitator. Yet in fact, continuing the work of Abel, he produced with the aid of group theory a definitive answer to the problem of the solvability of algebraic equations, a problem that had absorbed the attention of mathematicians since the eighteenth century"" he thereby laid one of the foundations of modern algebra. The few sketches remaining of other works that he devoted to the theory of elliptic functions and that of Abelian integrals and his reflections. on the philosophy and methodology of mathematics display an uncanny foreknowledge of modern mathematics.""
Exeter Stride Publications 1998 Première édition. Un exemplaire impeccable de ce recueil de poèmes de Jordan. Une grande sélection (69 poèmes). Couverture souple noire, propre et soignée, avec photo sur la couverture avant. L'intérieur est pratiquement comme neuf. "Enterré", "ancestral", "décodé", "invisible", "muet" : les adjectifs qu'Andrew Jordan a utilisés dans les titres de ses livres de poèmes indiquent sa préoccupation persistante pour le caché, le refoulé, ce qui se trouve en dessous. (PN Review 1998). 116 pages. 210 x 145 mm
First Edition. A spotless copy of this collection of Jordan's poetry. A large (69 poems) selection. Clean and tidy black softback covers, with picture to front cover. Internally virtually as new. ""Buried," "ancestral", "decoded", "invisible", "mute": the adjectives Andrew Jordan has used in the titles of his books of poems indicate his persistent concern with the hidden, the repressed, that which lies under." (PN Review 1998). 116 pages. 210 by 145mm (8Œ by 5Ÿ inches). .
Austin Billy,Jordan Louis - Austin Billy,Jordan Louis - Austin Billy,Jordan Louis
Reference : 26006
(1944)
Leeds Music 1944
Bon état Format Américain Piano
P., Blanchard, 1957; un volume in 4, broché, couverture imprimée, 18pp., 666pp.
Nouveau tirage ---- "JORDAN's MONIMENTAL WORK Traité des substitutions et des équations algébriques, published in 1870 is a masterpiece of mathematical architecture. The beauty of the edifice erected by Jordan is admirable". (Van der Waerden A history of algebra p. 117) ---- "In 1870, Jordan gathered all his results on permutation groups for the previous ten years in a huge volume, Traité des substitutions, which for thirty years was to remain the bible of all specialists in group theory. His fame had spread beyond France, and foreign students were eager to attend his lectures ; in particular Felix Klein and Sophus Lie came to Paris in 1870 to study with Jordan, who at that time was developing his researches in an entirely new direction : the determination of all groups of movements in three-dimensional space". (DSB VII 167/169)
TEXTES GAIS 2007 352 pages 15x1x20 4cm. 2007. Broché. 352 pages.
Très Bon Etat proche du neuf
Thorin et fils 1894 Collection : Bibliothèque des Écoles françaises d'Athènes et de Rome.2e série XI 2. in-4. 1894. broché.
Dos bruni craquelé intérieur très bon
Thorin & fils 1893 112 pages Collection : Bibliothèque des Écoles françaises d'Athènes et de Rome.2e série XI.1. in-4. 1893. broché. 112 pages.
Bon état Dos bruni craquelé bordure de couv également intérieur très bon
Quartet Books 1981 in8. 1981. Cartonné.
jaquette défraîchie intérieur propre qq rousseurs sur tranche
Harlequin 1984 156 pages poche. 1984. broché. 156 pages.
Etat Correct-couv usagée-quelques pages un peu cornées
Edimail / Harlequin prestige 1983 319 pages in12. 1983. relié. 319 pages.
Très Bon Etat
Edimail / Harlequin prestige 1987 316 pages in12. 1987. relié. 316 pages.
Très bel aspect-texte un peu jauni
Harlequin / horizon 1991 152 pages poche. 1991. broché. 152 pages.
Bords de la couv un peu frotté-texte jauni
Harlequin 1984 157 pages in12. 1984. Broché. 157 pages.
Bon Etat pages assez jaunies
Harlequin 2009 150 pages in12. 2009. Broché. 150 pages.
Etat de Neuf parfait jamais lu
Harlequin 2013 160 pages in12. 2013. Broché. 160 pages.
Etat de Neuf parfait jamais lu
Jordan Penny Maguire Darcy Baird Jacqueline
Reference : 229885
(2012)
ISBN : 2280277506
Harlequin 2012 416 pages in12. 2012. Broché. 416 pages.
Etat de Neuf parfait jamais lu