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Vladimir I. Arnold - Collected Works, 2 - Hydrodynamics, Bifurcation Theory, and Algebraic Geometry 1965-1972 (English, French,... Vladimir I. Arnold - Collected Works, 2 - Hydrodynamics, Bifurcation Theory, and Algebraic Geometry 1965-1972 (English, French, Russian, Hardcover, 2014 ed.)
Vladimir I. Arnold; Edited by Alexander B. Givental, Boris A Khesin, Jerrold Marsden, Alexander N. Varchenko, …
R4,690 Discovery Miles 46 900 Ships in 10 - 15 working days

Vladimir Arnold was one of the great mathematical scientists of our time. He is famous for both the breadth and the depth of his work. At the same time he is one of the most prolific and outstanding mathematical authors. This second volume of his Collected Works focuses on hydrodynamics, bifurcation theory, and algebraic geometry.

Vladimir I. Arnold - Collected Works, 2 - Hydrodynamics, Bifurcation Theory, and Algebraic Geometry 1965-1972 (English, French,... Vladimir I. Arnold - Collected Works, 2 - Hydrodynamics, Bifurcation Theory, and Algebraic Geometry 1965-1972 (English, French, Paperback, Softcover reprint of the original 1st ed. 2014)
Vladimir I. Arnold; Edited by Alexander B. Givental, Alexander N. Varchenko, Boris A Khesin, Victor A. Vassiliev, …
R4,667 Discovery Miles 46 670 Ships in 10 - 15 working days

Vladimir Arnold was one of the great mathematical scientists of our time. He is famous for both the breadth and the depth of his work. At the same time he is one of the most prolific and outstanding mathematical authors. This second volume of his Collected Works focuses on hydrodynamics, bifurcation theory, and algebraic geometry.

Courbes Algebriques Planes (French, Paperback, 1iere ed. 1978. 2ieme tirage 2007): Alain Chenciner Courbes Algebriques Planes (French, Paperback, 1iere ed. 1978. 2ieme tirage 2007)
Alain Chenciner
R1,521 Discovery Miles 15 210 Ships in 10 - 15 working days

Issu d un cours de maitrise de l Universite Paris VII, ce texte est reedite tel qu il etait paru en 1978. A propos du theoreme de Bezout sont introduits divers outils necessaires au developpement de la notion de multiplicite d intersection de deux courbes algebriques dans le plan projectif complexe. Partant des notions elementaires sur les sous-ensembles algebriques affines et projectifs, on definit les multiplicites d intersection et interprete leur somme entermes du resultant de deux polynomes. L etude locale est pretexte a l introduction des anneaux de serie formelles ou convergentes; elle culmine dans le theoreme de Puiseux dont la convergence est ramenee par des eclatements a celle du theoreme des fonctions implicites. Diverses figures eclairent le texte: on y "voit" en particulier que l equation homogene x3+y3+z3 = 0 definit un tore dans le plan projectif complexe.

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