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  • If a function satisfies a special Morera-type inequality with respect to a diferentiation basis, then it is quasiregular. The results is based on a Morera-type criterion for belonging to the Sobolev space.
  • If a function satisfies a special Morera-type inequality with respect to a diferentiation basis, then it is quasiregular. The results is based on a Morera-type criterion for belonging to the Sobolev space. (en)
Title
  • On the Sobolev class W^{1,p}-loc and quasiregularity
  • On the Sobolev class W^{1,p}-loc and quasiregularity (en)
skos:prefLabel
  • On the Sobolev class W^{1,p}-loc and quasiregularity
  • On the Sobolev class W^{1,p}-loc and quasiregularity (en)
skos:notation
  • RIV/00216208:11320/00:00001470!RIV/2001/GA0/113201/N
http://linked.open.../vavai/riv/strany
  • 1381
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  • P(GA201/97/1161)
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  • 6
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  • Malý, Jan
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  • GB - Spojené království Velké Británie a Severního Irska
http://linked.open...ontrolniKodProRIV
  • [BFE036E9598E]
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  • Siberian Mathematical Journal
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  • 41
http://linked.open...iv/tvurceVysledku
  • Malý, Jan
  • Ponomarev, Stanislav
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  • 11320
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