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Wellposedness and asymptotic behaviour of non-autonomous boundary Cauchy problems
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14. August 2006
Abstract
In this paper, we are interested in the wellposedness of inhomogeneous non-autonomous boundary Cauchy problems. We prove variation of constants formulas and Dyson-Phillips series which will allow us to study the asymptotic behaviour of the solutions to these problems.
Received: 2004-05-13
Revised: 2004-11-10
Published Online: 2006-08-14
Published in Print: 2006-07-01
© Walter de Gruyter
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- Optimal Sobolev imbeddings
- On spectral gaps and exit time distributions for a non-smooth domain
- Sums of three squares over imaginary quadratic fields
- Totally projective unit groups in modular abelian group algebras
- Wellposedness and asymptotic behaviour of non-autonomous boundary Cauchy problems
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Artikel in diesem Heft
- Optimal Sobolev imbeddings
- On spectral gaps and exit time distributions for a non-smooth domain
- Sums of three squares over imaginary quadratic fields
- Totally projective unit groups in modular abelian group algebras
- Wellposedness and asymptotic behaviour of non-autonomous boundary Cauchy problems
- On large deviations for random currents induced from stochastic line integrals
- A bound for the 3-part of class numbers of quadratic fields by means of the square sieve
- On a question of Lillian Pierce
