Zenisek, AAntiquariat.de
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1990111600Academic Press Inc, 1990. 448 Seiten. Hardcover.
Mm 145x210 Brossura originale con copertina figurata a colori, xii-457 pagine con numerose figure in nero nel testo in lingua inglese - english text. Ottima copia, spedizione in 24 ore dalla conferma dell'ordine.
197752215New York: Van Nostrand Reinhold, 1977. XV, 362 S. (23 cm) Broschierte Ausgabe
196760571Berlin/New York, Springer (Grundlehren der mathematischen Wissenschaften Bd. 146), 1967. XII, 120 S. (23,5 cm) Leinenband / gebundene Ausgabe
In-4°, (6 cc), 5-132, 2 tavole, 1 ritr., rilegatura in pelle seicentesca, con titolo al dorso in oro, completo delle due carte della tavola dei contenuti. Prima edizione. I Quesiti di Tartaglia contiene il suo più importante risultato matematico: la scoperta indipendente della regola per risolvere equazioni di terzo grado (cubiche), una regola inizialmente formulata ma non pubblicata da Scipione de Ferro nel primo o nel secondo decennio del XVI secolo. Tartaglia risolse nuovamente il problema nel 1535, ma mantenne i dettagli segreti per molti anni, usando le sue conoscenze per trarre vantaggio dalle frequenti controversie pubbliche tra gli studiosi della sua epoca. Alla fine rivelò la regola a Girolamo Cardano nel 1539 dopo che Cardano giurò di mantenerla segreta, ma sei anni dopo Cardano ruppe la sua promessa pubblicando la regola nella sua Ars magna ... Cardano attribuì sia a Tartaglia che a Ferro la scoperta della regola , ma Tartaglia fu infuriato per la violazione della promessa di Cardano e lo accusò duramente nel libro IX di Quesiti, in cui pubblicò anche la sua versione delle sue ricerche in equazioni di terzo grado. In-4°, (6 cc), 5-132, 2 plates, 1 portr., ,17th century leather binding, with title on the back in gold, complete with the contents table. First edition. Tartaglia's Questions contains his most important mathematical result: the independent discovery of the rule to solve third-degree (cubic) equations, a rule established but not published by Scipione de Ferro in the first or second decade of the sixteenth century. Tartaglia solved the problem again in 1535, but kept the details secret for many years, using his knowledge to take advantage of frequent public controversies between the studies of his time. Eventually he revealed the rule to Girolamo Cardano in 1539 after Cardano swore to keep it secret, but six years later Cardano broke his promise by publishing the rule in his Ars magna ... Cardano attributed both the discovery of the rule to Tartaglia and Ferro, but Tartaglia was infuriated by the violation of Cardano's promise and the accusation harshly in Book IX of Quesiti, in which he also published his version of his research in third-degree equations.
197850946Oxford : Clarendon Press, 1978. Finite difference methods (Oxford Applied Mathematics & Computing Science Series) XII, 304 S. Broschierte Ausgabe
In-8°, frontespizio, dedica, prefazione (i-vi), 330pp. Legatura in piena pelle coeva, con titolo al dorso in oro su tassello in marocchino, nervature, numerose illustrazioni nel testo. Prima edizione, buona copia. In-8°, frontispiece, dedication, preface (i-vi), 330pp. Contemporary full calf binding, glt title at the back on morocco label, bands. Illustrated with a profusion of in-text illustrations. First edition, fair copy.
348 pages including index. Puts great emphasis upon theory, and devotes more than the usual space to an extensive treatment of the differential and integral field equations and their implications in electromagnetic radiation. Name blacked out upon front endpaper else unmarked. Average wear to book. Above-average wear to dust jacket which is missing some chips. Spine leaning. Good working copy. Book
20012-0824706722Marcel Dekker Inc 2001. Paperback. New. 308 pages. 10.00x6.75x0.75 inches. Marcel Dekker Inc paperback
2001__0824706722Marcel Dekker Inc 2001. Paperback. New. 308 pages. 10.00x6.75x0.75 inches. Marcel Dekker Inc paperback
1981HVD-25173-A-0Prentice-Hall Inc. Good. 1981. Hardcover. Prentice-Hall Series In Computational Mathematics; Ex-Library copy with usual identifiers. - Good overall condition. General wear. No major blemishes. No writing. ; - We're committed to your satisfaction. We offer free returns and respond promptly to all inquiries. Your item will be carefully wrapped in bubble wrap and securely boxed. All orders ship on the same or next business day. Buy with confidence. . Prentice-Hall, Inc. hardcover
Near Fine hardcover. 282 pp.
183441606Berlin G. Reimer 1834 4to. No wrappers. Extracted from "Journal für die reine und angewandte Mathematik. Hrsg. von A.L. Crelle" Bd.12. - Plücker's paper pp. 105-108. <br/><br/><em>First printing of the paper containing the famous "Plücker Equations". ".one of Plücker's great achievements published in Crelle's Journal for 1834 was the discovery of four equations bearing his name the paper offered that relate the class and order of a curve with the singularities of the curve." Boyer. History of Mathematics. </em> unknown
196161778New York, Dover, 1961. IX, 301 S. Leinenband / gebundene Ausgabe
200076106New York/London, Springer (Applied Mathematical Sciences, 44), ca. 2000. X, 279 S. (24 cm) Pappband / gebundene Ausgabe
0470054565-GUsed - Good. A Good Used Book has a good binding with some shelf wear. May have minimal notes or highlighting. A Good Used Book has a good binding with some shelf wear. May have minimal notes or highlighting. unknown
0470054565-VGUsed - Very Good. Very Good Condition! Crisp copy with a sturdy binding and light shelf wear. May have minimal notes or highlighting. Very Good Condition! Crisp copy with a sturdy binding and light shelf wear. May have minimal notes or highlighting. unknown
198952750Cambridge: Cambridge University Press (Cambridge texts in applied mathematics), 1989. Stretching, chaos, and transport XIV, 364 S. (23 cm) Broschierte Ausgabe
19659444-nnew. unknown
19659444like new. unknown
182149138Paris Crochard 1821. No wrappers. In 'Annales de Chimie et de Physique' Volume 19 Cahier 3. Pp. 225-236 Entire issue offered with halftitle to vol. 19. Navier's paper: pp. 244-260. A few scattered brownspots. Some browning to halftitlepage. <br/><br/><em>First appearance of Navier's famous paper in which he describes the relations between fluid flow and friction giving the FUNDAMENTAL EQUATIONS OF THE MATHEMATICAL THEORY OF ELASTICITY. The full paper was not published until 1828. Stokes's analysis of the internal friction of fluids was published in 1845 and as he was not familiar with the French litterature of mathematical physics he derived independently his own equations which accounts for the double-name of the equations. "The Navier-Stokes equation is now regarded as the universal basis of fluid mechanics no matter how complex and unpredictable the behavior of its solutions may be. It is also known to be the only hydrodynamic equation that is compatible with the isotropy and linearity of the stress-strain relation." Olivier Darrigol."Navier studied the motion of solid and liquid bodies deriving the partial differential equations to which he applied Fourier's methods to find particular solutions. This theoretical research led him to formulate the well-known equation identified with his name and that of Stokes. Navier viewed bodies as made up of particles which are close to each other and which act on each other by means of two opposing forces - one of attraction and one of repulsion - which when in a state of equilibrium cancel each otherout. The repelling force resulted from the caloric that a body possessed. When equilibrium is disturbed in a solid a restoring force acts which is proportional to the change in distance between the particles."DSB X p. 4."The equations are useful because they describe the physics of many things of academic and economic interest. They may be used to model the weather ocean currents water flow in a pipe and air flow around a wing. The Navier-Stokes equations in their full and simplified forms help with the design of aircraft and cars the study of blood flow the design of power stations the analysis of pollution and many other things. Coupled with Maxwell's equations they can be used to model and study magnetohydrodynamics. "Wikipedia. </em> unknown
182147074Paris Crochard 1821. Contemp. hcalf. Spine gilt with tome-and titlelabels with gilt lettering. Wear to top of spine. A crack along first hinge but cover not loose. In 'Annales de Chimie et de Physique' Volume 19. Entire volume offered. 448 pp. a. 2 plates. Navier's paper: pp. 244-260. A faint dampstain to margins of the first 20 leaves and a bit seen on the following pages decreasing. <br/><br/><em>First appearance of Navier's famous paper in which he describes the relations between fluid flow and friction giving the FUNDAMENTAL EQUATIONS OF THE MATHEMATICAL THEORY OF ELASTICITY. The full paper was not published until 1828. Stokes's analysis of the internal friction of fluids was published in 1845 and as he was not familiar with the French litterature of mathematical physics he derived independently his own equations which accounts for the double-name of the equations. "The Navier-Stokes equation is now regarded as the universal basis of fluid mechanics no matter how complex and unpredictable the behavior of its solutions may be. It is also known to be the only hydrodynamic equation that is compatible with the isotropy and linearity of the stress-strain relation." Olivier Darrigol."Navier studied the motion of solid and liquid bodies deriving the partial differential equations to which he applied Fourier's methods to find particular solutions. This theoretical research led him to formulate the well-known equation identified with his name and that of Stokes. Navier viewed bodies as made up of particles which are close to each other and which act on each other by means of two opposing forces - one of attraction and one of repulsion - which when in a state of equilibrium cancel each otherout. The repelling force resulted from the caloric that a body possessed. When equilibrium is disturbed in a solid a restoring force acts which is proportional to the change in distance between the particles."DSB X p. 4."The equations are useful because they describe the physics of many things of academic and economic interest. They may be used to model the weather ocean currents water flow in a pipe and air flow around a wing. The Navier-Stokes equations in their full and simplified forms help with the design of aircraft and cars the study of blood flow the design of power stations the analysis of pollution and many other things. Coupled with Maxwell's equations they can be used to model and study magnetohydrodynamics. "Wikipedia. </em> unknown
182143864Paris Crochard 1821. Without wrappers. In 'Annales de Chimie et de Physique' Volume 19 Cahier 3. Titlepage to vol. 19. Pp. 225-335. Navier's paper: pp. 244-260. Verso of titlepage with small stamps. Clean and fine. <br/><br/><em>First appearance of Navier's famous paper in which he describes the relations between fluid flow and friction giving the FUNDAMENTAL EQUATIONS OF THE MATHEMATICAL THEORY OF ELASTICITY. The full paper was not published until 1828. Stokes's analysis of the internal friction of fluids was published in 1845 and as he was not familiar with the French litterature of mathematical physics he derived independently his own equations which accounts for the double-name ofthe equations. "The Navier-Stokes equation is now regarded as the universal basis of fluid mechanics no matter how complex and unpredictable the behavior of its solutions may be. It is also known to be the only hydrodynamic equation that is compatible with the isotropy and linearity of the stress-strain relation." Olivier Darrigol."Navier studied the motion of solid and liquid bodies deriving the partial differential equations to which he applied Fourier's methods to find particular solutions. This theoretical research led him to formulate the well-known equation identified with his name and that of Stokes. Navier viewed bodies as made up of particles which are close to each other and which act on each other by means of two opposing forces - one of attraction and one of repulsion - which when in a state of equilibrium cancel each otherout. The repelling force resulted from the caloric that a body possessed. When equilibrium is disturbed in a solid a restoring force acts which is proportional to the change in distance between the particles."DSB X p. 4."The equations are useful because they describe the physics of many things of academic and economic interest. They may be used to model the weather ocean currents water flow in a pipe and air flow around a wing. The Navier-Stokes equations in their full and simplified forms help with the design of aircraft and cars the study of blood flow the design of power stations the analysis of pollution and many other things. Coupled with Maxwell's equations they can be used to model and study magnetohydrodynamics. "Wikipedia. </em> unknown
177644968Paris Imprimerie Royale 1776. 4to. Extracts from "Mémoires de Mathematique et de Physique Présentés à l'Academie des Sciences par divers Savans" Année 1773. Pp. 305-327. Clean and fine. <br/><br/><em>First printing of Monge's second paper on the theory of partial differential equations.In this memoir Monge continued his investigations in "a field of study that was to hold his interest for many years: the theory of partial differential equations. In particular he undertook the parallel examination of certain equations of this type and of the families of corresponding surfaces. The geometric construction of a particular solution of the equations under consideration allowed him to determine the general nature of the arbitrary function involved in the solutions of a partial differential equation. Moreover this finding enabled him to take a position on a question then being disputed by d Alembert Euler and Daniel Bernoulli."DSB. </em> unknown
Cover a little faded and worn, page block browned, but all contents in good condition. Research Notes in Mathematics; 35. Used
