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On foliations in Sikorski differential spaces with Brouwerian leaves

100%

Waliszewski W.

Annales Polonici Mathematici

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1991

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tom 54

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nr 2

179-182

EN

The class of locally connected and locally homeomorphically homogeneous topological spaces such that every one-to-one continuous mapping of an open subspace into the space is open has been considered. For a foliation F [3] on a Sikorski differential space M with leaves having the above properties it is proved that for some open sets U in M covering the set of all points of M the connected components of U ∩ L̲ in the topology of M coincide with the connected components in the topology of L for L∈ F.

2

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An immersion of a differential space in a Cartesian space

51%

Matuszczykowa H., Waliszewski W.

Annales Polonici Mathematici

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1980

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tom 37

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nr 2

131-134

3

Lie derivative of vector fields on a differential space

50%

Waliszewski W.

Annales Polonici Mathematici

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1986-1987

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tom 47

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nr 2

99-103

4

On a generalization of the notion of a semi-group

44%

Waliszewski W.

Colloquium Mathematicum

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1966

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tom 15

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nr 2

191-194

5

On foliations with coregular factor mapping

44%

Waliszewski W.

Annales Polonici Mathematici

|

1990-1991

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tom 52

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nr 3

281-286

Ograniczanie wyników

4 Annales Polonici Mathematici

1 Colloquium Mathematicum

5 Waliszewski W.

1 Matuszczykowa H.

2 1991

1 1986

1 1980

1 1966

On foliations in Sikorski differential spaces with Brouwerian leaves

An immersion of a differential space in a Cartesian space

Lie derivative of vector fields on a differential space

On a generalization of the notion of a semi-group

On foliations with coregular factor mapping