DIFFERENTIAL EQUATIONS: Mathematics - 5 Angebote vergleichen

Von Händler/Antiquariat, BuySomeBooks [52360437], Las Vegas, NV, U.S.A.
Paperback. 68 pages. Dimensions: 8.7in. x 5.9in. x 0.2in.This thesis is mainly concerned about properties of the so-called Filippov operator that is associated with a dierential inclusion x(t) F(t) . e. t 0, T, where F : Rn is given set-valued map. The operator F produces a new set-valued map F F , which in eect regularizes F so that F F has nicer properties. After presenting its denition, we show that F F is always upper-semicontinuous as a map from Rn to the metric space of compact subsets of Rn endowed with the Hausdormetric. Our main approach is to study the operator via its support function, which we show is an upper semicontinuous function. We show that the support function can be used to characterize the operator, and prove a new result that characterizes those set-valued maps that are xed by F ; this result was previously known to hold only in dimension one. We also generalize to higher dimensions a known result that characterizes those set-valued maps that are almost everywhere singleton-valued (that is, F (x) f (x) where f : Rn Rn is an ordinary function). This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN.

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buecher.de GmbH & Co. KG, [1].
This thesis is mainly concerned about properties of the so-called Filippov operator that is associated with a dierential inclusion x(t) F(t) .e. t [0, T, where F : Rn is given set-valued map. The operator F produces a new set-valued map F [F ], which in eect regularizes F so that F [F ] has nicer properties. After presenting its denition, we show that F [F ] is always upper-semicontinuous as a map from Rn to the metric space of compact subsets of Rn endowed with the Hausdormetric. Our main approach is to study the operator via its support function, which we show is an upper semicontinuous function. We show that the support function can be used to characterize the operator, and prove a new result that characterizes those set-valued maps that are xed by F this result was previously known to hold only in dimension one. We also generalize to higher dimensions a known result that characterizes those set-valued maps that are almost everywhere singleton-valued (that is, F (x) = f (x) where f : Rn Rn is an ordinary function).2010. 68 S.Versandfertig in 3-5 Tagen, Softcover.

Von Händler/Antiquariat, AHA-BUCH GmbH [51283250], Einbeck, Germany.
This item is printed on demand - Print on Demand Titel. Neuware - This thesis is mainly concerned about properties of the so-called Filippov operator that is associated with a di erential inclusion x(t) F(t) .e. t [0, T, where F : Rn is given set-valued map. The operator F produces a new set-valued map F [F ], which in e ect regularizes F so that F [F ] has nicer properties. After presenting its de nition, we show that F [F ] is always upper-semicontinuous as a map from Rn to the metric space of compact subsets of Rn endowed with the Hausdor metric. Our main approach is to study the operator via its support function, which we show is an upper semicontinuous function. We show that the support function can be used to characterize the operator, and prove a new result that characterizes those set-valued maps that are xed by F ; this result was previously known to hold only in dimension one. We also generalize to higher dimensions a known result that characterizes those set-valued maps that are almost everywhere singleton-valued (that is, F (x) = {f (x)} where f : Rn Rn is an ordinary function). 68 pp. Englisch.

Lieferung aus: Vereinigtes Königreich Grossbritannien und Nordirland, Versandkostenfrei.
Von Händler/Antiquariat, The Book Depository EURO [60485773], London, United Kingdom.
Language: English Brand New Book ***** Print on Demand *****.This thesis is mainly concerned about properties of the so-called Filippov operator that is associated with a di erential inclusion x(t) F(t) .e. t [0, T, where F: Rn is given set-valued map. The operator F produces a new set-valued map F [F ], which in e ect regularizes F so that F [F ] has nicer properties. After presenting its de nition, we show that F [F ] is always upper-semicontinuous as a map from Rn to the metric space of compact subsets of Rn endowed with the Hausdor metric. Our main approach is to study the operator via its support function, which we show is an upper semicontinuous function. We show that the support function can be used to characterize the operator, and prove a new result that characterizes those set-valued maps that are xed by F; this result was previously known to hold only in dimension one. We also generalize to higher dimensions a known result that characterizes those set-valued maps that are almost everywhere singleton-valued (that is, F (x) = {f (x)} where f: Rn Rn is an ordinary function).

Von Händler/Antiquariat, Paperbackshop-US [8408184], Secaucus, NJ, U.S.A.
New Book. Shipped from US within 10 to 14 business days. Established seller since 2000. This item is printed on demand.