Second order equations with nonnegative characteristic form constitute a new branch of the theory of partial differential equations, having arisen within the last 20 years, and having undergone a particularly intensive development in recent years. An equation of the form (1) is termed an equation of second order with nonnegative characteristic form on a set G, kj if at each point x belonging to G we have a (xHk~j ~ 0 for any vector ~ = (~l' ...'~m)' In equation (1) it is assumed that repeated indices are summed from 1 to m, and x = (x l' *** , x ). Such equations are sometimes also called degenerating m elliptic equations or elliptic-parabolic equations. This class of equations includes those of elliptic and parabolic types, first order equations, ultraparabolic equations, the equations of Brownian motion, and others. The foundation of a general theory of second order equations with nonnegative characteristic form has now been established, and the purpose of this book is to pre- sent this foundation. Special classes of equations of the form (1), not coinciding with the well-studied equations of elliptic or parabolic type, were investigated long ago, particularly in the paper of Picone [105], published some 60 years ago.
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Seller: books4less (Versandantiquariat Petra Gros GmbH & Co. KG), Welling, Germany
Hardcover-Großformat; Condition: Gut. 259 Seiten; Das Buch befindet sich in einem ordentlich erhaltenen Zustand. Leichte altersbedingte Anbräunung des Papiers. In ENGLISCHER Sprache. Sprache: Englisch Gewicht in Gramm: 620. Seller Inventory # 1773484
Seller: Emile Kerssemakers ILAB, Heerlen, Netherlands
25.5 × 17 cm, hardcover with dust jacket, viii, 260 pages, text in English, very good condition, see picture. Translated from the Russian edition "Uravneniya vtorogo poryadka s neotritsatel'noi kharakteristicheskoi formoi" (Moscow, 1971) by Paul C. Fife. Published under the AMSPlenum agreement. Standard reference on elliptic and boundary value problems with nonnegative characteristic form. 640g. Seller Inventory # 80639