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Infinitely many symmetric solutions for anisotropic problems driven by nonhomogeneous operators
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Repovš, Dušan
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Abstract
We are concerned with the existence of infinitely many radial symmetric solutions for a nonlinear stationary problem driven by a new class of nonhomogeneous differential operators. The proof relies on the symmetric version of the mountain pass theorem.
Language:
English
Keywords:
anisotropic elliptic problem
,
nonhomogeneous differential operator
,
variable exponent
,
symmetric mountain pass theorem
Work type:
Article
Typology:
1.01 - Original Scientific Article
Organization:
PEF - Faculty of Education
FMF - Faculty of Mathematics and Physics
Year:
2019
Number of pages:
Str. 401-411
Numbering:
Vol. 12, iss. 2
PID:
20.500.12556/RUL-108785
UDC:
517.956.2
ISSN on article:
1937-1632
DOI:
10.3934/dcdss.2019026
COBISS.SI-ID:
18408793
Publication date in RUL:
25.07.2019
Views:
1351
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449
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Record is a part of a journal
Title:
Discrete and continuous dynamical systems. Series S
Shortened title:
Discret. contin. dyn. syst., Ser. S
Publisher:
American Institute of Mathematical Sciences
ISSN:
1937-1632
COBISS.SI-ID:
16098905
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