Hardcover. Condizione: Very Good. 1st Edition. Spine is a bit cocked; binding has minor wear; tight, text clean. xiv, 300, [2] p. [otob: 17].
Lingua: Inglese
Editore: American Elsevier Publishing Company, 1971
ISBN 10: 0444000593 ISBN 13: 9780444000590
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Aggiungi al carrellogebundene Ausgabe. Condizione: Gut. 259 Seiten Das hier angebotene Buch stammt aus einer teilaufgelösten Bibliothek und kann die entsprechenden Kennzeichnungen aufweisen (Rückenschild, Instituts-Stempel.); der Buchzustand ist ansonsten ordentlich und dem Alter entsprechend gut. In ENGLISCHER Sprache. Sprache: Englisch Gewicht in Gramm: 595.
Condizione: Fine. 397 pp, hardcover, previous owner's name to front free endpaper, else fine. - If you are reading this, this item is actually (physically) in our stock and ready for shipment once ordered. We are not bookjackers. Buyer is responsible for any additional duties, taxes, or fees required by recipient's country.
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Aggiungi al carrelloCondizione: New. pp. 400 52:B&W 6.14 x 9.21in or 234 x 156mm (Royal 8vo) Case Laminate on White w/Gloss Lam.
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Editore: American Elsevier, New York, 1971
Da: Sleepy Hollow Books, Huntington, VT, U.S.A.
Hardcover. White cloth, black lettering, no dj, edges rubbed. Ex-lib. Mathematics; 17701.
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Aggiungi al carrelloGebundene Ausgabe. Condizione: Sehr gut. 252 Seiten ex Library Book aus einer wissenschaftlichen Bibliothek Sprache: Englisch Gewicht in Gramm: 532.
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Aggiungi al carrelloCondizione: Sehr gut. Zustand: Sehr gut | Seiten: 463 | Sprache: Englisch | Produktart: Bücher | Keine Beschreibung verfügbar.
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Aggiungi al carrelloCondizione: New. 2012. Softcover reprint of the original 1st ed. 1999. paperback. . . . . .
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Aggiungi al carrelloCondizione: Sehr gut. Zustand: Sehr gut | Seiten: 398 | Sprache: Englisch | Produktart: Bücher | The theory of two-person, zero-sum differential games started at the be ginning of the 1960s with the works of R. Isaacs in the United States and L. S. Pontryagin and his school in the former Soviet Union. Isaacs based his work on the Dynamic Programming method. He analyzed many special cases of the partial differential equation now called Hamilton Jacobi-Isaacs-briefiy HJI-trying to solve them explicitly and synthe sizing optimal feedbacks from the solution. He began a study of singular surfaces that was continued mainly by J. Breakwell and P. Bernhard and led to the explicit solution of some low-dimensional but highly nontriv ial games; a recent survey of this theory can be found in the book by J. Lewin entitled Differential Games (Springer, 1994). Since the early stages of the theory, several authors worked on making the notion of value of a differential game precise and providing a rigorous derivation of the HJI equation, which does not have a classical solution in most cases; we mention here the works of W. Fleming, A. Friedman (see his book, Differential Games, Wiley, 1971), P. P. Varaiya, E. Roxin, R. J. Elliott and N. J. Kalton, N. N. Krasovskii, and A. I. Subbotin (see their book Po sitional Differential Games, Nauka, 1974, and Springer, 1988), and L. D. Berkovitz. A major breakthrough was the introduction in the 1980s of two new notions of generalized solution for Hamilton-Jacobi equations, namely, viscosity solutions, by M. G. Crandall and P. -L.
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Aggiungi al carrelloTaschenbuch. Condizione: Neu. Stochastic and Differential Games | Theory and Numerical Methods | Martino Bardi (u. a.) | Taschenbuch | Annals of the International Society of Dynamic Games | xvi | Englisch | 2012 | Birkhäuser | EAN 9781461272083 | Verantwortliche Person für die EU: Springer Basel AG in Springer Science + Business Media, Heidelberger Platz 3, 14197 Berlin, juergen[dot]hartmann[at]springer[dot]com | Anbieter: preigu.
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EUR 114,36
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Aggiungi al carrelloTaschenbuch. Condizione: Neu. Druck auf Anfrage Neuware - Printed after ordering - The theory of two-person, zero-sum differential games started at the be ginning of the 1960s with the works of R. Isaacs in the United States and L. S. Pontryagin and his school in the former Soviet Union. Isaacs based his work on the Dynamic Programming method. He analyzed many special cases of the partial differential equation now called Hamilton Jacobi-Isaacs-briefiy HJI-trying to solve them explicitly and synthe sizing optimal feedbacks from the solution. He began a study of singular surfaces that was continued mainly by J. Breakwell and P. Bernhard and led to the explicit solution of some low-dimensional but highly nontriv ial games; a recent survey of this theory can be found in the book by J. Lewin entitled Differential Games (Springer, 1994). Since the early stages of the theory, several authors worked on making the notion of value of a differential game precise and providing a rigorous derivation of the HJI equation, which does not have a classical solution in most cases; we mention here the works of W. Fleming, A. Friedman (see his book, Differential Games, Wiley, 1971), P. P. Varaiya, E. Roxin, R. J. Elliott and N. J. Kalton, N. N. Krasovskii, and A. I. Subbotin (see their book Po sitional Differential Games, Nauka, 1974, and Springer, 1988), and L. D. Berkovitz. A major breakthrough was the introduction in the 1980s of two new notions of generalized solution for Hamilton-Jacobi equations, namely, viscosity solutions, by M. G. Crandall and P. -L.