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Solving Abstract Cauchy Problems with closable operators in reflexive spaces via resolvent-free approximation
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Claus Müller
Veröffentlicht/Copyright:
21. Februar 2007
Abstract
We introduce a new method to solve abstract Cauchy problems in reflexive spaces even if no right half line is in the resolvent set of the corresponding operator and apply our result to PDE with constant coefficients.
Received: 2004-06-03
Revised: 2005-02-04
Published Online: 2007-02-21
Published in Print: 2007-01-29
© Walter de Gruyter
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Artikel in diesem Heft
- Solving Abstract Cauchy Problems with closable operators in reflexive spaces via resolvent-free approximation
- Chain transitive sets for flows on flag bundles
- A Burgess-like subconvex bound for twisted L-functions
- On recurrence in zero dimensional flows
- Solutions of nonlinear elliptic equations in unbounded Lipschitz domains
- π∗(L2T(1)/(v1)) and its applications in computing π∗(L2T(1)) at the prime two
- A proof of the Livingston conjecture
- Expectations of hook products on large partitions and the chi-square distribution
Artikel in diesem Heft
- Solving Abstract Cauchy Problems with closable operators in reflexive spaces via resolvent-free approximation
- Chain transitive sets for flows on flag bundles
- A Burgess-like subconvex bound for twisted L-functions
- On recurrence in zero dimensional flows
- Solutions of nonlinear elliptic equations in unbounded Lipschitz domains
- π∗(L2T(1)/(v1)) and its applications in computing π∗(L2T(1)) at the prime two
- A proof of the Livingston conjecture
- Expectations of hook products on large partitions and the chi-square distribution
