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1

Compactness in certain abstract function spaces with application to differential inclusions

100%

Ahmed N.

Discussiones Mathematicae, Differential Inclusions, Control and Optimization

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1995

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tom 15

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nr 1

75-94

EN

In this note we present a result on compactness in certain Banach spaces of vector valued functions. We demonstrate an application of this result to the questions of existence of solutions of nonlinear differential inclusions on a Banach space.

2

Compactness in certain abstract function spaces with application to differential inclusions

100%

Ahmed N.

Discussiones Mathematicae, Differential Inclusions, Control and Optimization

|

1995

|

tom 15

|

nr 1

21-28

EN

In this note we present a result on compactness in certain Banach spaces of vector valued functions. We demonstrate an application of this result to the questions of existence of solutions of nonlinear differential inclusions on a Banach space.

3

On quasistatic inelastic models of gradient type with convex composite constitutive equations

84%

Chełmiński K.

Open Mathematics

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2003

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tom 1

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nr 4

670-689

EN

This article defines and presents the mathematical analysis of a new class of models from the theory of inelastic deformations of metals. This new class, containing so called convex composite models, enlarges the class containing monotone models of gradient type defined in [1]. This paper starts to establish the existence theory for models from this new class; we restrict our investigations to the coercive and linear self-controlling case.

Ograniczanie wyników

2 Discussiones Mathematicae, Differential Inclusions, Control and Optimization

1 Open Mathematics

2 Ahmed N.

1 Chełmiński K.

1 2003

2 1995

Compactness in certain abstract function spaces with application to differential inclusions

Compactness in certain abstract function spaces with application to differential inclusions

On quasistatic inelastic models of gradient type with convex composite constitutive equations