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Ajouter au panier2006. 16 x 24 cm. XII, 520 S. XII, 520 p. Hardcover. Versand aus Deutschland / We dispatch from Germany via Air Mail. Einband bestoßen, daher Mängelexemplar gestempelt, sonst sehr guter Zustand. Imperfect copy due to slightly bumped cover, apart from this in very good condition. Stamped. (Progress in Nonlinear Differential Equations and Their Applications). Sprache: Englisch.
Edité par Basel ; Boston ; Berlin : Birkhäuser, 2006
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Ajouter au panierEtat : Fine. First edition, first printing, 518 pp., Hardcover, previous owner's small hand stamp 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.
Edité par Birkhauser, Basel; Germany, 2005
ISBN 10 : 3764371498 ISBN 13 : 9783764371494
Langue: anglais
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Ajouter au panierHardcover. Etat : Near Fine. 1st. 518 clean, unmarked pages; green pictorial c, First Edition, First Printing.
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Ajouter au panierBuch. Etat : Neu. Druck auf Anfrage Neuware - Printed after ordering - This paper is concerned with the existence and uniform decay rates of solutions of the waveequation with a sourceterm and subject to nonlinear boundary damping u u =|u| u in ×(0,+ ) tt u=0 on ×(0,+ ) 0 (1. 1) u+g(u)=0 on ×(0,+ ) t 1 0 1 u(x,0) = u (x); u (x,0) = u (x),x , t n where is a bounded domain of R ,n 1, with a smooth boundary = . 0 1 Here, and are closed and disjoint and represents the unit outward normal 0 1 to . Problems like (1. 1), more precisely, u u = f (u)in ×(0,+ ) tt 0 u=0 on ×(0,+ ) 0 (1. 2) u = g(u ) f (u)on ×(0,+ ) t 1 1 0 1 u(x,0) = u (x); u (x,0) = u (x),x , t were widely studied in the literature, mainly when f =0,see[6,13,22]anda 1 long list of references therein. When f =0and f = 0 this kind of problem was 0 1 well studied by Lasiecka and Tataru [15] for a very general model of nonlinear functions f (s),i=0,1, but assuming that f (s)s 0, that is, f represents, for i i i each i, an attractive force.
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