Linear and nonlinear degenerate boundary value problems in Besov spaces

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2009

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Pergamon-elsevier Science Ltd

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Abstract

The boundary value problems for linear and nonlinear degenerate differential-operator equations in Banach-valued Besov spaces are studied. Several conditions for the separability of linear elliptic problems are given. Moreover, the positivity and the analytic semigroup properties of associated differential operators are obtained. By using these results, the maximal regularity of degenerate boundary value problems for nonlinear differential-operator equations is derived. As applications, boundary value problems for infinite systems of degenerate equations in Besov spaces are studied. Published by Elsevier Ltd

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Boundary value problems, Differential-operator equations, Banach-valued Besov spaces, Operator-valued multipliers, Interpolation of Banach spaces

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1

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Volume

49

Issue

5-6

Start Page

1244

End Page

1259