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Statements

Subject Item
n2:RIV%2F00216208%3A11320%2F09%3A00206656%21RIV10-GA0-11320___
rdf:type
skos:Concept n18:Vysledek
dcterms:description
Suppose that $f=(u,v)$ is a homeomorphism in the plane of the Sobolev class $W^{1,1}_{\loc}$ such that its inverse is of the same Sobolev class. We prove that $u$ and $v$ have the same set of critical points. We study similar question in higher dimension. Suppose that $f=(u,v)$ is a homeomorphism in the plane of the Sobolev class $W^{1,1}_{\loc}$ such that its inverse is of the same Sobolev class. We prove that $u$ and $v$ have the same set of critical points. We study similar question in higher dimension.
dcterms:title
Bi-Sobolev mappings and elliptic equations in the plane Bi-Sobolev mappings and elliptic equations in the plane
skos:prefLabel
Bi-Sobolev mappings and elliptic equations in the plane Bi-Sobolev mappings and elliptic equations in the plane
skos:notation
RIV/00216208:11320/09:00206656!RIV10-GA0-11320___
n3:aktivita
n14:P n14:Z
n3:aktivity
P(GP201/06/P100), Z(MSM0021620839)
n3:cisloPeriodika
1
n3:dodaniDat
n13:2010
n3:domaciTvurceVysledku
n6:8100624
n3:druhVysledku
n12:J
n3:duvernostUdaju
n19:S
n3:entitaPredkladatele
n17:predkladatel
n3:idSjednocenehoVysledku
305288
n3:idVysledku
RIV/00216208:11320/09:00206656
n3:jazykVysledku
n10:eng
n3:klicovaSlova
Bi-Sobolev; mappings; elliptic; equations; plane
n3:klicoveSlovo
n4:Bi-Sobolev n4:mappings n4:equations n4:elliptic n4:plane
n3:kodStatuVydavatele
US - Spojené státy americké
n3:kontrolniKodProRIV
[97321A229DE4]
n3:nazevZdroje
Journal of Mathematical Analysis and Applications
n3:obor
n15:BA
n3:pocetDomacichTvurcuVysledku
1
n3:pocetTvurcuVysledku
4
n3:projekt
n7:GP201%2F06%2FP100
n3:rokUplatneniVysledku
n13:2009
n3:svazekPeriodika
355
n3:tvurceVysledku
Hencl, Stanislav Sbordone, C. di Napoli, A. P. Moscariello, G.
n3:wos
000265801800003
n3:zamer
n16:MSM0021620839
s:issn
0022-247X
s:numberOfPages
11
n8:organizacniJednotka
11320