Gauthier - villars.. 1963. In-8. Cartonné. Bon état, Couv. convenable, Dos satisfaisant, Intérieur frais. 308 pages. 1ère de couverture illustrée en couleurs. Nombreux schèmas en noir et blanc, dans le texte.. . . . Classification Dewey : 372.7-Livre scolaire : mathématiques
Algébre et géométrie. Classe de 1ère A', C, M, M'. Classification Dewey : 372.7-Livre scolaire : mathématiques
Editons du cap Monte-Carlo. Février 1959. In-12. Broché. Bon état, Couv. convenable, Dos satisfaisant, Intérieur frais. 95 pages environ illustrées de nombreuses photos et dessins noir et blanc.. . . . Classification Dewey : 500-SCIENCES DE LA NATURE ET MATHEMATIQUES
Classification Dewey : 500-SCIENCES DE LA NATURE ET MATHEMATIQUES
Rome, Imprimerie des sciences mathématiques et physique, 1880, un volume grand in 4 relié en cartonnage bradel (reliure postérieure), couvertures bleues imprimées conservées, 216pp.
---- EDITION ORIGINALE -- TIRE-A-PART (OFFPRINT) du Bulletin de bibliografia e di storia delle scienze matematiche et fisiche -- BEL EXEMPLAIRE -- RARE**6793/ARM3
Liège/Paris, Revue Universelle des Mines, 1901. 16 x 24, 54 pp., 12 figures, broché, bon état (couverture défraîchie).
"Envoi de l'auteur; extrait de la Revue Universelle des Mines, 45e année, 1901."
Dunod. 1967. In-8. Broché. Bon état, Couv. convenable, Coiffe en pied abîmée, Mouillures. 242p.. . . . Classification Dewey : 510-Mathématiques
Cours du cnetre de linguistique quantitative Classification Dewey : 510-Mathématiques
HERBELOT, MALLARD, PERRINAUD et REVRANCHE
Reference : RO80057084
(2001)
ISBN : 2278050427
DIDIER. 2001. In-4. Broché. Bon état, Couv. convenable, Dos satisfaisant, Intérieur frais. 221 pages.. . . . Classification Dewey : 372.7-Livre scolaire : mathématiques
Collection Dimathème. Programme 2001 Classification Dewey : 372.7-Livre scolaire : mathématiques
HERBELOT, MALLARD, PERRINAUD et REVRANCHE
Reference : RO80057085
(2001)
ISBN : 2278051261
DIDIER. 2001. In-4. Broché. Bon état, Couv. convenable, Dos satisfaisant, Intérieur frais. 78 pages. Nombreuses figures en couleurs.. . . . Classification Dewey : 372.7-Livre scolaire : mathématiques
Collection Dimathème. Classification Dewey : 372.7-Livre scolaire : mathématiques
HERBELOT / MALLARD / PERRINAUD / REVRANCHE
Reference : R320068005
(2001)
ISBN : 2278050427
DIDIER. 2001. In-4. Broché. Bon état, Couv. convenable, Dos satisfaisant, Intérieur frais. 221pages - Nombreuses figures en couleurs.. . . . Classification Dewey : 372.7-Livre scolaire : mathématiques
Classification Dewey : 372.7-Livre scolaire : mathématiques
NATHAN. 1956. In-4. Broché. Bon état, Couv. convenable, Dos satisfaisant, Intérieur frais. 24 pages - A compléter.. . . . Classification Dewey : 372.7-Livre scolaire : mathématiques
Classification Dewey : 372.7-Livre scolaire : mathématiques
P., Gauthier-Villars, 1936, un volume in 8 broché, couverture imprimée, 72pp.
---- EDITION ORIGINALE ---- DSB VI**7261/o7ar(2)
SYBEX. 1994. In-8. Broché. Bon état, Couv. convenable, Dos satisfaisant, Intérieur frais. 791 pages. Nombreuses illustrations, graphiques et photos en noir et blanc; dans le texte. CD ROM MANQUANT/ 3ème édition. 1 coupure de journal en supplément. . . . Classification Dewey : 510-Mathématiques
Classification Dewey : 510-Mathématiques
(Berlin, Julius Springer, 1926). 8vo. Without wrappers. Extracted from ""Mathematische Annalen. Begründet 1868 durch Alfred Clebsch und Carl Neumann. 95. Band"". Pp. 735-788.
First publication of Hermann's seminal paper (her doctoral thesis) which founded computer algebra. It first established the existence of algorithms - including complexity bounds - for many of the basic problems of abstract algebra, such as ideal membership for polynomial rings. Hermann's algorithm for primary decomposition is still in use today. The paper anticipates the birth of computer algebra by 39 years.""[The paper] is an intriguing example of ideas before their time. While computational aspects of mathematics were more fashionable before the abstractions of the twentieth century took hold, mathematicians of that time certainly knew nothing of computers nor of today's idea of what an algorithm is. The significance of the paper can be found on the first page, where we find (in translation):The claim that a computation can be found in finitely many steps will mean here that an upper bound for the number of necessary operations for the computation can be specified. Thus it is not enough, for example, to suggest a procedure, for which it can be proved theoretically that it can be executed in finitely many operations, if no upper bound for the number of operations is known. The fact that the author requires an upper bound suggests that there must exist an actual procedure or algorithm for doing computations. We see in this paper the first examples of procedures (with upper bounds given) for a variety of computations in multivariate polynomial ideals. Thus we have here a paper anticipating by 39 years the birth of computer algebra"". (ACM SIGSAM Bulletin, Volume 32. 1998).Not in Hook & Norman.
W.A. Benjamin Inc, New York , Mathematics Lecture Note Series Malicorne sur Sarthe, 72, Pays de la Loire, France 1969 Book condition, Etat : Bon hardcover, editor's full dark grey clothes, no Dust-jacket grand In-8 1 vol. - 313 pages
1st edition, 1969 Contents, Chapitres : Preface, Contents, xi, Text, 302 pages - Meromorphic decompositions and analytic continuation - The Fourier transform on Lie groups - Cauchy integrals on Lie groups and Matrix elements functions of the second kind - Deformation of the Fourier integral on groups from compact to non-compact groups - Partial wave analysis of the scattering amplitude - Partial wave analysis as a problem in group representation theory - Remarks on the use of transformation groups in Quantum field theory - Generalized functions on manifolds the former owner added part of the dust-jacket pasted on the inside part of the binding (Informations about the author), else near fine copy, no markings, no dust-jacket
Leipzig, Grosse & Gleditsch, 1709. 4to. In: ""Acta Eruditorum Anno MDCCIX"". The entire volume offered in contemporary full vellum. Hand written title on spine. A yellow label pasted on to top of spine. Two small stamps to title-page and free front end-paper. Library label to pasted down front free end-paper. As usual with various browning to leaves and plates. Pp. 404-11. [Entire volume: Pp. (2), 547, (45) + eleven engraved plates.].
First printing of Swiss mathematician Jakob Hermann's paper on gravity. Hermann was a talented mathematician who was taught by Jakob Bernoulli and became friends with Leibnitz. (DSB VI, Pp. 304b-5a).The offered volume contains many other papers by influential contemporary mathematicians, philosophers and historians.
Berlin, Springer-Verlag, 1961. Orig. full cloth. X,246 pp.
First edition.
Berlin, Springer-Verlag, 1955. Orig. full cloth. VI,164 pp.
First edition.
P., Hermann, 1891, un volume in 4 relié en demi-chagrin rouge, dos orné de fers dorés (reliure de l'époque), (2), 6pp., 293pp.
---- BEL EXEMPLAIRE ---- Quatrième édition REVUE ET AUGMENTEE du cours lithographié de Charles Hermite ---- "In 1862, through Pasteur's influence, a position of Maître de conférence was created for Hermite at the Ecole Polytechnique. He occupied that position until 1869, when he took over J.M.C. Duhamel's chair as professor of analysis at the Ecole Polytechnique and at the Faculté des Sciences. His textbooks in analysis became classics, famous even outside France...". (DSB VI p. 307)**5571/N5AR
Berlin, G. Reimer, 1848. 4to. In ""Journal für die reine und angewandte Mathematik, 1848. Band, 4 Heft"". In the original printed wrappers, without backstrip. Fine and clean. [Hermite:] Pp. 357-364. [Entire volume: Pp. 275-364 + 3 folded plate.].
First printing.Charles Hermite (1822-1901), French mathematician, made significant contributions to pure mathematics, and especially to number theory and algebra. In 1858 he solved the equation of the fifth degree by elliptic functions, and in 1873 he proved that e (the base of natural logarithms) is transcendental. The legacy of his work can be shown in the large number of mathematical terms which bear the adjective 'Hermitian'.
P., 1855/1864,un volume in 4 relié en pleine toile noire (reliure postérieure), (quelques rousseurs)
---- EDITION ORIGINALE ---- "In 1862, through Pasteur's influence, a position of Maître de conférence was created for Hermite at the Ecole Polytechnique. He occupied that position until 1869, when he took over J.M.C. Duhamel's chair as professor of analysis at the Ecole Polytechnique and at the Faculté des Sciences. His textbooks in analysis became classics, famous even outside France... Throughout his lifetime and for years afterward Hermite was an inspiring figure in mathematics. His work exerted a strong influence in his own time, but in the twentieth century a few historians, at most, will have cast a glance at it... He is remembered chiefly in connection with Hermitean forms, a complex generalization of quadratic forms and with Hermitean polynomials. His name also occurs in the solution of the fifth-degree equation by elliptic functions. He first proved the transcendence of e. If Hermite's work were scrutinized more closely, one might find more instances of Hermitean preludes to important discoveries by others...". (DSB VI p. 307)**2648/N4
- Photographie 4 x 7, 5 cm. Notice biographique collée au dos.
Photo. Né à Dieuze. 1822-1901. Félix Potin, Début XXe. Vers 1900.
Berlin, Stockholm, Paris, Beijer, 1885. 4to. With the original wrappers in ""Acta Mathematica, 5:4. Band]. No backstrip. Fine and clean. Pp. 297-330. [Entire issue: Pp. 297-408, 83-123 + 2 folded plates.].
First printing of Hermite's paper on the arithmetical consequences of the theory of elliptic functions. Charles Hermite (1822-1901), French mathematician, made significant contributions to pure mathematics, and especially to number theory and algebra. In 1858 he solved the equation of the fifth degree by elliptic functions, and in 1873 he proved that e (the base of natural logarithms) is transcendental. The legacy of his work can be shown in the large number of mathematical terms which bear the adjective 'Hermitian'. The present issue also contain the following paper:Fiedler, W.: Über die Durchdringung gleichseitiger Rotationshyperboloide von parallelen Axen (mit zwei Tafeln).
(Paris: Gauthier-Villars), 1855. 4to. No wrappers. In: ""Comptes Rendus Hebdomadaires des Seances de l'Academie des Sciences"", Vol 41, No 6. Pp. (161-) 228. (Entire issue offered). Hermite's paper: pp. 181-183. Light marginal browning.
First apperance of the paper in which Hermite introduced the so-called Hermetian Matrix, which later should be of great importence for Quantum Mechanics.
"HERMITE, CHARLES. - INTRODUCING ""HERMITE-FUNCTIONS"" - ""HERMITE POLYNOMIALS""
Reference : 48185
(1864)
(Paris, Mallet-Bachelier), 1864. 4to. No wrappers. In: ""Comptes Rendus Hebdomadaires des Séances de L'Academie des Sciences"", Tome 58, No 2 and No. 6. Pp. (93-) 140 a. pp. (261-) 296. (2 entire issues offered). hermite's paper: pp. 93-100 a. pp. 266-273.
First appearance of a famous paper in which Hermite introduced ""Hermite-functions"", solving differential equations over infinite intervals.""The Hermite polynomials are a classical orthogonal polynomial sequence that arise in probability, such as the Edgeworth series" in combinatorics, as an example of an Appell sequence, obeying the umbral calculus in numerical analysis as Gaussian quadrature in finite element methods as Shape Functions for beams" and in physics, where they give rise to the eigenstates of the quantum harmonic oscillator. They are also used in systems theory in connection with nonlinear operations on Gaussian noise. They are named after Charles Hermite (1864) (the paper offered) although they were studied earlier by Laplace (1810) and Chebyshev (1859).""(Wikipedia).
Berlin, G. Reimer, 1846. 4to. No wrappers. In ""Journal für die reine und angewandte Mathematik. Hrsg. von A.L. Crelle"", 32. Band, 1846"". Entire issue offered.
First appearance of these two fundamental letters, representing the very first research by Hermite, sent from Charles Hermite to Jacobi"" the letter first in January 1843, the second in august 1944. Hermite's first letter is on the extension of Abelian functions of the theorem given by Abel on the division of the argument of elliptic functions and begins as follows: ""The study of your memoir published in Crelle's journal under the title 'De functionibus quadruliciter periodicis quibus theoria transcendentium Abelianarum innititur' has led me, for the division of the argument in these functions to a theorem analogous to that which you have given in the third volume of that journal for obtaining the simplest expression of the roots of the equation treated by Abel"". Hermite shows that the corresponding equations are soluble by radicals and he treats of the reduction of the equation in the case of the division of complete functions. Hermite's second letter gives the proof of the formula for the transformation of elliptic functions which Jacobi had given without proof six years before. ""These two letters, embodying as they do the first original researches of Hermite, were given by Jacobi the same cordial reception as had been accorded to his first letter of 1827 by Legendre. Writing on the 24th June, 1843, in reply to Hermite's first letter, Jacobi says ""I thank you very sincerely for the beautiful and important communication which you have made to me about the division of Abelian functions. You have opened, by the discovery of this division, a vast field of researches and new discoveries which will give a great impetus to the analytical art."" (Prasad, Some Great Mathematicians of the Nineteenth Century).
(Paris, Mallet-Bachelier), 1858. 4to. No wrappers. In: ""Comptes Rendus Hebdomadaires des Séances de L'Academie des Sciences"", Tome 46, No 11. Pp. (503-) 546 (entire issue offered). Hermite's paper: pp. 508-515.
First apperance of Hermite's famous paper in which he, by the application of elliptic functions, provided the first solution to the general equation of the fifth degree, the quintic equation.Hermite was a major figure in the development of the theory of algebraic forms, the arithmetical theory of quadratic forms, and the theories of elliptic and Abelian functions. He first studied the representation of integers in what are now called Hermitian forms. His famous solution of the general quintic equation appeared in Sur la résolution de l’équation du cinquième degré (1858"" ""On the Solution of the Equation of the Fifth Degree""). (Encyclopedia Britannica).Parkinson ""Breakthroughs"" 1858 M.