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Functional calculus for bisectorial operators and applications to linear and non-linear evolution equations - Softcover
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The holomorphic functional calculus for sectorial unbounded operators is an extension of the classical Dunford calculus for bounded operators. The interest in this calculus is motivated by the Kato square root problem and applications to the operator-sum method introduced by DaPrato and Grisvard to treat evolution equations on a finite interval. In this thesis we develop the holomorphic functional calculus for multisectorial and asymptotically bisectorial operators. We obtain versions of closed-sum theorems that allow to deduce maximal regularity for first and second order Cauchy problems both on the line and for the periodic problem. The results are then applied to prove existence and uniqueness of non-linear evolution equations.
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Functional calculus for bisectorial operators and applications to linear and non-linear evolution equations
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Functional Calculus for Bisectorial Operators and Applications to Linear and Non-Linear Evolution Equations (Paperback)
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Logos Verlag Berlin GmbH, Berlin, 2005
ISBN 10: 3832508627
ISBN 13: 9783832508623
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Paperback. Condition: new. Paperback. The holomorphic functional calculus for sectorial unbounded operators is an extension of the classical Dunford calculus for bounded operators. The interest in this calculus is motivated by the Kato square root problem and applications to the operator-sum method introduced by DaPrato and Grisvard to treat evolution equations on a finite interval. In this thesis we develop the holomorphic functional calculus for multisectorial and asymptotically bisectorial operators. We obtain versions of closed-sum theorems that allow to deduce maximal regularity for first and second order Cauchy problems both on the line and for the periodic problem. The results are then applied to prove existence and uniqueness of non-linear evolution equations. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. Seller Inventory # 9783832508623
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Functional Calculus for Bisectorial Operators and Applications to Linear and Non-linear Evolution Equations
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Functional Calculus for Bisectorial Operators and Applications to Linear and Non-linear Evolution Equations
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Functional calculus for bisectorial operators and applications to linear and non-linear evolution equations
Published by
Logos Verlag Berlin, 2005
ISBN 10: 3832508627
ISBN 13: 9783832508623
New
Softcover
First Edition
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Functional calculus for bisectorial operators and applications to linear and non-linear evolution equations
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Functional Calculus for Bisectorial Operators and Applications to Linear and Non-Linear Evolution Equations (Paperback)
Published by
Logos Verlag Berlin GmbH, Berlin, 2005
ISBN 10: 3832508627
ISBN 13: 9783832508623
New
Paperback
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Paperback. Condition: new. Paperback. The holomorphic functional calculus for sectorial unbounded operators is an extension of the classical Dunford calculus for bounded operators. The interest in this calculus is motivated by the Kato square root problem and applications to the operator-sum method introduced by DaPrato and Grisvard to treat evolution equations on a finite interval. In this thesis we develop the holomorphic functional calculus for multisectorial and asymptotically bisectorial operators. We obtain versions of closed-sum theorems that allow to deduce maximal regularity for first and second order Cauchy problems both on the line and for the periodic problem. The results are then applied to prove existence and uniqueness of non-linear evolution equations. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability. Seller Inventory # 9783832508623
Quantity: 1 available