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Quasianalytic functions in the sense of Bernstein

W. Pleśniak — 1977

CONTENTS1. Introduction................................................................................................................ 32. The extremal function.............................................................................................. 83. Some lemmas on polynomials............................................................................. 124. Category theorems in topological groups........................................................... 165. Best approximation in Banach...

Categories, groupoids, pseudogroups and analytical structures

W. Waliszewski — 1965

CONTENTSIntroduction................................................................................................................................................. 3I. TERMS AND NOTATION....................................................................................................................... 5II. GROUPOIDS AND CATEGORIES...................................................................................................... 61. The notion of groupoid............................................................................................................................

Metric generalizations of Banach algebras

W. Żelazko — 1965

CONTENTSPRELIMINARIES§ 0. Introduction.......................................................................................................................................................................3§ 1. Definitions and notation.................................................................................................................................................5Chapter ILOCALLY BOUNDED ALGEBRAS§ 2. Basic facts and examples..............................................................................................................................................6§...

Lattices with real numbers as additive operators

W. Holsztyński — 1969

CONTENTSIntroduction............................... 5Paragraph 1............................... 6Paragraph 2............................... 13Paragraph 3............................... 21Paragraph 4............................... 27Paragraph 5............................... 36Paragraph 6............................... 42Paragraph 7............................... 52Paragraph 8............................... 60Paragraph 9............................... 70References....................................

Unitary dilations of contraction operators

W. Mlak — 1965

ContentsPreliminaries.................................................................................... 31. Notation and definitions............................................................. 62. Simple unitary dilations............................................................. 83. Dilation theorem.......................................................................... 124. Unitary dilation of a single contractions.................................. 225. Decomposition theorems............................................................

On the metamathematics of impredicative set theory

W. Marek — 1973

CONTENTSIntroduction....................................................................................... 50. Set theory M.................................................................................. 61. Reflection principles in M.......................................................... 122. The trees....................................................................................... 183. Ordinal trees. Constructibility in M........................................... 254. Minimal model...

Pre-supports of linear probability measures and linear Lusin measurable functionals

W. Słowikowski — 1972

CONTENTS1. Introduction, review of the results, examples...................................................................................52. Linear probability measures and their representations................................................................103. Linear Lusin measurable functionals...............................................................................................164. Pre-supports and a modification of the definition of the linear probability measure................235....

Disconnections of plane continua

Bajguz, W. — 2000

Proceedings of the 19th Winter School "Geometry and Physics"

The paper deals with locally connected continua X in the Euclidean plane. Theorem 1 asserts that there exists a simple closed curve in X that separates two given points x , y of X if there is a subset L of X (a point or an arc) with this property. In Theorem 2 the two points x , y are replaced by two closed and connected disjoint subsets A , B . Again – under some additional preconditions – the existence of a simple closed curve disconnecting A and B is stated.

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