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Fixed point theory for multivalued maps in Fréchet spaces via degree and index theory

100%

Agarwal R., O'Regan D., Sahu D.

Discussiones Mathematicae, Differential Inclusions, Control and Optimization

2007

tom 27

nr 2

399-409

New fixed point results are presented for multivalued maps defined on subsets of a Fréchet space E. The proof relies on the notion of a pseudo open set, degree and index theory, and on viewing E as the projective limit of a sequence of Banach spaces.

Fixed point theory for multimaps defined on closed subsets of Fréchet spaces: the projective limit approach

100%

Agarwal R. P., O’Regan D.

Commentationes Mathematicae

2006

tom 46

nr 2

New fixed point results are presented for maps defined on closed subsets of a Fréchet space \(E\). The proof relies on fixed point results in Banach spaces and viewing \(E\) as the projective limit of a sequence of Banach spaces.

An arc-analytic function with nondiscrete singular set

100%

Kurdyka K.

Annales Polonici Mathematici

1994

tom 59

nr 3

251-254

We construct an arc-analytic function (i.e. analytic on every real-analytic arc) in ℝ² which is analytic outside a nondiscrete subset of ℝ².

Compactness properties of vector-valued integration maps in locally convex spaces

88%

Okada S., Ricker W. J.

Colloquium Mathematicum

1994

tom 67

nr 1

1-14

Ograniczanie wyników

1 Annales Polonici Mathematici

1 Colloquium Mathematicum

1 Commentationes Mathematicae

1 Discussiones Mathematicae, Differential Inclusions, Control and Optimization

1 Agarwal R.

1 Agarwal R. P.

1 Kurdyka K.

1 O'Regan D.

1 Okada S.

1 O’Regan D.

1 Ricker W. J.

1 Sahu D.

1 2007

1 2006

2 1994

Wyniki wyszukiwania

Fixed point theory for multivalued maps in Fréchet spaces via degree and index theory

Fixed point theory for multimaps defined on closed subsets of Fréchet spaces: the projective limit approach

An arc-analytic function with nondiscrete singular set

Compactness properties of vector-valued integration maps in locally convex spaces