Compact Abelian groups and extensions of Haar measures

A. Hulanicki

  • Publisher: Instytut Matematyczny Polskiej Akademi Nauk(Warszawa), 1964

Abstract

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ContentsIntroduction.................................................................................................................... 31. Preliminaries (topology measure).................................................................... 32. Problems and the theorem.................................................................................... 73. Preliminaries (abstract groups, Cartesian products)....................................... 94. Preliminaries (automorphisms, duality theory).................................................. 135. Compact groups....................................................................................................... 156. Theorems on the groups D p ........................................................................... 187. A decomposition of compact groups.................................................................... 278. Groups in which all compact topologies are isomorphic................................ 339. The class M............................................................................................................... 4010. Proof of the Main Theorem (groups of the class M)........................................ 4211. Proof of tho Main Theorem (reduced groups).................................................. 4712. Proof of the Main Theorem (conclusion)........................................................... 48References.................................................................................................................... 57

How to cite

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A. Hulanicki. Compact Abelian groups and extensions of Haar measures. Warszawa: Instytut Matematyczny Polskiej Akademi Nauk, 1964. <http://eudml.org/doc/268552>.

@book{A1964,
abstract = {ContentsIntroduction.................................................................................................................... 31. Preliminaries (topology measure).................................................................... 32. Problems and the theorem.................................................................................... 73. Preliminaries (abstract groups, Cartesian products)....................................... 94. Preliminaries (automorphisms, duality theory).................................................. 135. Compact groups....................................................................................................... 156. Theorems on the groups $D_p$........................................................................... 187. A decomposition of compact groups.................................................................... 278. Groups in which all compact topologies are isomorphic................................ 339. The class M............................................................................................................... 4010. Proof of the Main Theorem (groups of the class M)........................................ 4211. Proof of tho Main Theorem (reduced groups).................................................. 4712. Proof of the Main Theorem (conclusion)........................................................... 48References.................................................................................................................... 57},
author = {A. Hulanicki},
keywords = {compact abelian groups; extensions of Haar measures},
language = {eng},
location = {Warszawa},
publisher = {Instytut Matematyczny Polskiej Akademi Nauk},
title = {Compact Abelian groups and extensions of Haar measures},
url = {http://eudml.org/doc/268552},
year = {1964},
}

TY - BOOK
AU - A. Hulanicki
TI - Compact Abelian groups and extensions of Haar measures
PY - 1964
CY - Warszawa
PB - Instytut Matematyczny Polskiej Akademi Nauk
AB - ContentsIntroduction.................................................................................................................... 31. Preliminaries (topology measure).................................................................... 32. Problems and the theorem.................................................................................... 73. Preliminaries (abstract groups, Cartesian products)....................................... 94. Preliminaries (automorphisms, duality theory).................................................. 135. Compact groups....................................................................................................... 156. Theorems on the groups $D_p$........................................................................... 187. A decomposition of compact groups.................................................................... 278. Groups in which all compact topologies are isomorphic................................ 339. The class M............................................................................................................... 4010. Proof of the Main Theorem (groups of the class M)........................................ 4211. Proof of tho Main Theorem (reduced groups).................................................. 4712. Proof of the Main Theorem (conclusion)........................................................... 48References.................................................................................................................... 57
LA - eng
KW - compact abelian groups; extensions of Haar measures
UR - http://eudml.org/doc/268552
ER -

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