FILIPPOV LEMMA FOR CERTAIN DIFFERENTIAL INCLUSION OF THIRD ORDER

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Location: Deutsche Nationalbibliothek Frankfurt am Main

Extent: Online-Ressource

Language: Englisch

Bibliographic citation: FILIPPOV LEMMA FOR CERTAIN DIFFERENTIAL INCLUSION OF THIRD ORDER ; volume:41 ; number:2 ; year:2008 ; pages:337-352 ; extent:16
Demonstratio mathematica ; 41, Heft 2 (2008), 337-352 (gesamt 16)

Creator: Bartuzel, Grzegorz
Fryszkowski, Andrzej

DOI: 10.1515/dema-2008-0211

URN: urn:nbn:de:101:1-2411171559353.971028634409

Rights: Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.

Last update: 15.08.2025, 7:22 AM CEST

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Bartuzel, Grzegorz
Fryszkowski, Andrzej

Other Objects (12)

A REMARK ON A CERTAIN LEMMA ABOUT METRIC SPACES

Abschnitt

Lemma I. - Lemma III.

ON A BOUNDARY VALUE PROBLEM FOR A THIRD ORDER DIFFERENTIAL INCLUSION

Hochschulschrift

On the Poincaré Lemma for reflexive differential forms : = Über das Poincaré-Lemma für reflexive Differentialformen

Abschnitt

Lemma.

Kapitel

Lemma.

Kapitel

Lemma

Viability and Filippov-type Lemma for Stieltjes Differential Inclusions

Kapitel

Lemma Primum

Kapitel

Lemma Tertium

Kapitel

Lemma Secundum

Kapitel

Lemma II.

A REMARK ON A CERTAIN LEMMA ABOUT METRIC SPACES

Abschnitt

Lemma I. - Lemma III.

ON A BOUNDARY VALUE PROBLEM FOR A THIRD ORDER DIFFERENTIAL INCLUSION

Hochschulschrift

On the Poincaré Lemma for reflexive differential forms : = Über das Poincaré-Lemma für reflexive Differentialformen

Abschnitt

Lemma.

Kapitel

Lemma.

Kapitel

Lemma

Viability and Filippov-type Lemma for Stieltjes Differential Inclusions

Kapitel

Lemma Primum

Kapitel

Lemma Tertium

Kapitel

Lemma Secundum

Kapitel

Lemma II.

A REMARK ON A CERTAIN LEMMA ABOUT METRIC SPACES

Abschnitt

Lemma I. - Lemma III.

ON A BOUNDARY VALUE PROBLEM FOR A THIRD ORDER DIFFERENTIAL INCLUSION

Hochschulschrift

On the Poincaré Lemma for reflexive differential forms : = Über das Poincaré-Lemma für reflexive Differentialformen

Abschnitt

Lemma.

Kapitel

Lemma.

Kapitel

Lemma

Viability and Filippov-type Lemma for Stieltjes Differential Inclusions

Kapitel

Lemma Primum

Kapitel

Lemma Tertium

Kapitel

Lemma Secundum

Kapitel

Lemma II.

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FILIPPOV LEMMA FOR CERTAIN DIFFERENTIAL INCLUSION OF THIRD ORDER

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Other Objects (12)

A REMARK ON A CERTAIN LEMMA ABOUT METRIC SPACES

Lemma I. - Lemma III.

ON A BOUNDARY VALUE PROBLEM FOR A THIRD ORDER DIFFERENTIAL INCLUSION

On the Poincaré Lemma for reflexive differential forms : = Über das Poincaré-Lemma für reflexive Differentialformen

Lemma.

Lemma.

Lemma

Viability and Filippov-type Lemma for Stieltjes Differential Inclusions

Lemma Primum

Lemma Tertium

Lemma Secundum

Lemma II.

A REMARK ON A CERTAIN LEMMA ABOUT METRIC SPACES

Lemma I. - Lemma III.

ON A BOUNDARY VALUE PROBLEM FOR A THIRD ORDER DIFFERENTIAL INCLUSION

On the Poincaré Lemma for reflexive differential forms : = Über das Poincaré-Lemma für reflexive Differentialformen

Lemma.

Lemma.

Lemma

Viability and Filippov-type Lemma for Stieltjes Differential Inclusions

Lemma Primum

Lemma Tertium

Lemma Secundum

Lemma II.

A REMARK ON A CERTAIN LEMMA ABOUT METRIC SPACES

Lemma I. - Lemma III.

ON A BOUNDARY VALUE PROBLEM FOR A THIRD ORDER DIFFERENTIAL INCLUSION

On the Poincaré Lemma for reflexive differential forms : = Über das Poincaré-Lemma für reflexive Differentialformen

Lemma.

Lemma.

Lemma

Viability and Filippov-type Lemma for Stieltjes Differential Inclusions

Lemma Primum

Lemma Tertium

Lemma Secundum

Lemma II.

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