‎GARABEDIAN, P.R.‎
‎Partial Differential Equations.‎

‎New York, Wiley & Sons, (1964). Orig. boards. XII,671 pp. Clean and fine.‎

Reference : 48345


‎‎

€60.35 (€60.35 )
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5 book(s) with the same title

Reference : alb7e494796f08231b1

‎Diaz J.I. Nonlinear Partial Differential Equations and Boundaries. Vol. I: Ellip‎

‎Short description: Diaz J.I. Nonlinear Partial Differential Equations and Boundaries. Vol. I: Elliptic Equations. In English /Diaz J.I. Nonlinear Partial Differential Equations and Boundaries. Vol. I: Elliptic Equations.In English.Boston. Pitman Books Limited, 1985. 323c. We have thousands of titles and often several copies of each title may be available. Please feel free to contact us for a detailed description of the copies available. SKUalb7e494796f08231b1‎


FoliBiblio - Malden
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Reference : albbe0c407ad0c408c0

‎Gerard R., Tahara H. Singular Nonlinear Partial Differential Equations. In Eng‎

‎Gerard R., Tahara H. Singular Nonlinear Partial Differential Equations. In English /Gerard R., Tahara H. Singular Nonlinear Partial Differential Equations. Wiesbaden, Friedr. Vieweg Sohn, 1996. 269c. We have thousands of titles and often several copies of each title may be available. Please feel free to contact us for a detailed description of the copies available. SKUalbbe0c407ad0c408c0.‎


FoliBiblio - Malden
EUR199.00 (€199.00 )

Reference : albab1113015c70717b

‎So-Chin Chen, Mei-Chi Shaw. Partial Differential Equations in Several Complex ‎

‎So-Chin Chen, Mei-Chi Shaw. Partial Differential Equations in Several Complex Variables. In English /So-Chin Chen, Mei-Chi Shaw. Partial Differential Equations in Several Complex Variables. American Mathematical Society, 2001, 380p. We have thousands of titles and often several copies of each title may be available. Please feel free to contact us for a detailed description of the copies available. SKUalbab1113015c70717b.‎


FoliBiblio - Malden
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Reference : albaa6abc5dee294b60

‎Min-you Oi, Rodino L. General Theory of Partial Differential Equations and Mic‎

‎Min-you Oi, Rodino L. General Theory of Partial Differential Equations and Microlocal Analysis. In English /Min-you Oi, Rodino L. General Theory of Partial Differential Equations and Microlocal Analysis. Harlow, Longman, 1996. 230s. We have thousands of titles and often several copies of each title may be available. Please feel free to contact us for a detailed description of the copies available. SKUalbaa6abc5dee294b60.‎


FoliBiblio - Malden
EUR199.00 (€199.00 )

‎"D'ALEMBERT, (JEAN le ROND).‎

Reference : 31091

(1747)

‎Reflexions sur la Cause Generale des Vents. Piece qui a remporté le Prix proposé par l'Academie Royale des Sciences de Berlin, pour l'année 1746. 2 Parts (French and Latin). (Latin title: Meditationes de Generali Ventorum Causa...). - [THE FIRST USE OF PARTIAL DIFFERENTIAL EQUATIONS IN MATHEMATICAL PHYSICS]‎

‎Paris, David l'aine, 1747. 4to. Cont. full calf, raised bands. Rebacked in old style. Inner hinges strenghtened. Corners restored. Engraved title-vignette and 1 large engraved vignette in the text. (8),XXVIII,194,138 pp. and 2 engraved folded plates (all). First 4 and last 6 leaves waterstained in margins. Occational marginal dampstaining.‎


‎First edition, issued in the same year in both Paris and Berlin, but only the Paris-edition also has the Latin text, which was translated into French by d'Alembert himself.The work is highly important, as it is the first work at all in which the general use of partial differential equations in mathematical physics appeared. D'Alembert discusses the mathematical theory of vibrations of cords and hereby he was led to partial differential equations which he applied to the ""Theory of Winds"" and laid the base of a scientific meteorology. He rejected the conception of Edmund Halley that the general circulation of the atmosphere is significantly controlled by the distribution of solar heating, and applies a mathematical theory, based on Newton's law of gravitation, thus explaining the winds by means of the gravitational forces from the sun and moon. - D'Alembert's name survives in the mathematics of today, the ""Dalabertian"" for wave equation, D'alembert's paradox in hydrodynamics etc. ‎

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