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Sets with doubleton sections, good sets and ergodic theory

100%

Kłopotowski A., Nadkarni M., Sarbadhikari H., Srivastava S.

Fundamenta Mathematicae

2002

tom 173

nr 2

133-158

A Borel subset of the unit square whose vertical and horizontal sections are two-point sets admits a natural group action. We exploit this to discuss some questions about Borel subsets of the unit square on which every function is a sum of functions of the coordinates. Connection with probability measures with prescribed marginals and some function algebra questions is discussed.

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Complementation in the lattice of Borel structures

87%

Sarbadhikari H., Bhaskara Rao K. P. S., Grzegorek E.

Colloquium Mathematicum

1974

tom 31

nr 1

29-32

Random theorems in topology

62%

Sarbadhikari H., Sirvastava S. M.

Fundamenta Mathematicae

1990

tom 136

nr 2

65-72

Some uniformization results

50%

Sarbadhikari H.

Fundamenta Mathematicae

1977

tom 97

nr 3

209-214

Ograniczanie wyników

3 Fundamenta Mathematicae

1 Colloquium Mathematicum

4 Sarbadhikari H.

1 Bhaskara Rao K. P. S.

1 Grzegorek E.

1 Kłopotowski A.

1 Nadkarni M.

1 Sirvastava S. M.

1 Srivastava S.

1 2002

1 1990

1 1977

1 1974

Wyniki wyszukiwania

Sets with doubleton sections, good sets and ergodic theory

Complementation in the lattice of Borel structures

Random theorems in topology

Some uniformization results