Joint continuity versus separate continuity On the Hermitian part of Rickart *-rings

Jānis Cīrulis

Joint continuity versus separate continuity On the Hermitian part of Rickart *-rings

Jānis Cīrulis

University of Latvia

Research output: Chapter in Book/Report/Conference proceeding › Meeting abstract › Research › peer-review

Original language	English
Title of host publication	Kangro - 100: methods of analysis and algebra : : international conference dedicated to the centennial of professor Gunnar Kangro : Tartu, Estonia, September 1-6, 2013 : book of abstracts
Place of Publication	Tartu
Publisher	Estonian Mathematical Society
Publication status	Published - 2013

OECD Field of Science

1.1 Mathematics

Cite this

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title = "Joint continuity versus separate continuity On the Hermitian part of Rickart *-rings",

author = "Jānis Cīrulis",

year = "2013",

language = "English",

booktitle = "Kangro - 100: methods of analysis and algebra : : international conference dedicated to the centennial of professor Gunnar Kangro : Tartu, Estonia, September 1-6, 2013 : book of abstracts",

publisher = "Estonian Mathematical Society",

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Joint continuity versus separate continuity On the Hermitian part of Rickart *-rings. / Cīrulis, Jānis.
Kangro - 100: methods of analysis and algebra : : international conference dedicated to the centennial of professor Gunnar Kangro : Tartu, Estonia, September 1-6, 2013 : book of abstracts. Tartu: Estonian Mathematical Society, 2013.

Research output: Chapter in Book/Report/Conference proceeding › Meeting abstract › Research › peer-review

TY - CHAP

T1 - Joint continuity versus separate continuity On the Hermitian part of Rickart *-rings

AU - Cīrulis, Jānis

PY - 2013

Y1 - 2013

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M3 - Meeting abstract

BT - Kangro - 100: methods of analysis and algebra : : international conference dedicated to the centennial of professor Gunnar Kangro : Tartu, Estonia, September 1-6, 2013 : book of abstracts

PB - Estonian Mathematical Society

CY - Tartu

ER -

Joint continuity versus separate continuity On the Hermitian part of Rickart *-rings

OECD Field of Science

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