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  • Je-li konsistentní existence měřitelného kardinálu, je konsistentní existence Banachových prostorů X,Y, kde X je slabý Asplundův prostor a X* není Stegallův, zatímco Y* není Stegallův, ale je slabě* fragmentovatelný (cs)
  • Assuming the consistency of the existence of a measurable cardinal, it is consistent to have two Banach spaces, X,Y, where X is a weak Asplund space such that X* (in the weak* topology) in not in Stegall's class, whereas Y* is in Stegall's class but is not weak* fragmentable.
  • Assuming the consistency of the existence of a measurable cardinal, it is consistent to have two Banach spaces, X,Y, where X is a weak Asplund space such that X* (in the weak* topology) in not in Stegall's class, whereas Y* is in Stegall's class but is not weak* fragmentable. (en)
Title
  • On Subclasses of Weak Asplund Spaces
  • On Subclasses of Weak Asplund Spaces (en)
  • Podtřídy slabých Asplundových prostorů (cs)
skos:prefLabel
  • On Subclasses of Weak Asplund Spaces
  • On Subclasses of Weak Asplund Spaces (en)
  • Podtřídy slabých Asplundových prostorů (cs)
skos:notation
  • RIV/00216208:11320/05:00001361!RIV06-MSM-11320___
http://linked.open.../vavai/riv/strany
  • 425;429
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  • P(GA201/00/1466), Z(MSM 113200007)
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  • 2
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  • 534424
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  • RIV/00216208:11320/05:00001361
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  • Subclasses; Asplund; Spaces (en)
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http://linked.open...odStatuVydavatele
  • US - Spojené státy americké
http://linked.open...ontrolniKodProRIV
  • [6CDA8C75A351]
http://linked.open...i/riv/nazevZdroje
  • Proceedings of the American Mathematical Society
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  • 133
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  • Kalenda, Ondřej
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  • 0002-9939
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  • 11320
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