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Non-Homogeneous Boundary Value Problems and Applications

Non-Homogeneous Boundary Value Problems and Applications

Enrico Magenes / Jacques Louis Lions / P. Kenneth

170,63 €
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Editorial:
Springer Nature B.V.
Año de edición:
2011
Materia
Cálculo y análisis matemático
ISBN:
9783642653957
170,63 €
IVA incluido
Disponible

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1. Our essential objective is the study of the linear, non-homogeneous problems: (1) Pu = I in CD, an open set in RN, (2) fQjtl = gj on am (boundary of m), lor on a subset of the boundm'J am 1 < f < v, where Pis a linear differential operator in m and where the Q/s are linear differential operators on am. In Volumes 1 and 2, we studied, for particular c1asses of systems {P, Qj}, problem (1), (2) in c1asses of Sobolev spaces (in general constructed starting from P) of positive integer or (by interpolation) non-integer order; then, by transposition, in c1asses of Sobolev spaces of negative order, until, by passage to the limit on the order, we reached the spaces of distributions of finite order. In this volume, we study the analogous problems in spaces of inlinitely dilferentiable or analytic Itlnctions or of Gevrey-type I~mctions and by duality, in spaces 01 distribtltions, of analytic Itlnctionals or of Gevrey­ type ultra-distributions. In this manner, we obtain a c1ear vision (at least we hope so) of the various possible formulations of the boundary value problems (1), (2) for the systems {P, Qj} considered here.

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Otros libros del autor

  • Non-Homogeneous Boundary Value Problems and Applications
    Enrico Magenes / Jacques Louis Lions / P. Kenneth
    1. We describe, at first in a very formaI manner, our essential aim. n Let m be an op en subset of R , with boundary am. In m and on am we introduce, respectively, linear differential operators P and Qj’ 0 ~ i ~ ’V. By 'non-homogeneous boundary value problem' we mean a problem of the following type: let f and gj’ 0 ~ i ~ ’v, be given in function space...
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  • Non-Homogeneous Boundary Value Problems and Applications
    Enrico Magenes / Jacques Louis Lions / P. Kenneth
    I. In this second volume, we continue at first the study of non­ homogeneous boundary value problems for particular classes of evolu­ tion equations. 1 In Chapter 4 , we study parabolic operators by the method of Agranovitch-Vishik [lJ; this is step (i) (Introduction to Volume I, Section 4), i.e. the study of regularity. The next steps: (ii) transposi...
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