Abstract
In this paper, we consider the equation {delta}{sup 2}u = Ku{sup 5}, u > 0 in {omega}, u = {delta}u = 0 on {partial_derivative}{omega}, where K is a positive function and {omega} is a bounded and smooth domain in R{sup 6}. Using the theory of critical points at infinity, we give some topological conditions on K to ensure some existence results. (author)
Chtioui, Hichem;
[1]
El Mehdi, Khalil;
[2]
. E-mail: khalil@univ-nkc.mr;
[3]
it, elmehdik@ictp trieste
- Departement de Mathematiques, Faculte des Sciences de Sfax, Route Soukra, Sfax (Tunisia)
- Faculte des Sciences et Techniques, Universite de Nouakchott, Nouakchott (Morocco)
- Abdus Salam International Centre for Theoretical Physics, Trieste (Italy)
Citation Formats
Chtioui, Hichem, El Mehdi, Khalil, . E-mail: khalil@univ-nkc.mr, and it, elmehdik@ictp trieste.
On a Paneitz type equation in six dimensional domains.
IAEA: N. p.,
2003.
Web.
Chtioui, Hichem, El Mehdi, Khalil, . E-mail: khalil@univ-nkc.mr, & it, elmehdik@ictp trieste.
On a Paneitz type equation in six dimensional domains.
IAEA.
Chtioui, Hichem, El Mehdi, Khalil, . E-mail: khalil@univ-nkc.mr, and it, elmehdik@ictp trieste.
2003.
"On a Paneitz type equation in six dimensional domains."
IAEA.
@misc{etde_20438979,
title = {On a Paneitz type equation in six dimensional domains}
author = {Chtioui, Hichem, El Mehdi, Khalil, . E-mail: khalil@univ-nkc.mr, and it, elmehdik@ictp trieste}
abstractNote = {In this paper, we consider the equation {delta}{sup 2}u = Ku{sup 5}, u > 0 in {omega}, u = {delta}u = 0 on {partial_derivative}{omega}, where K is a positive function and {omega} is a bounded and smooth domain in R{sup 6}. Using the theory of critical points at infinity, we give some topological conditions on K to ensure some existence results. (author)}
place = {IAEA}
year = {2003}
month = {Sep}
}
title = {On a Paneitz type equation in six dimensional domains}
author = {Chtioui, Hichem, El Mehdi, Khalil, . E-mail: khalil@univ-nkc.mr, and it, elmehdik@ictp trieste}
abstractNote = {In this paper, we consider the equation {delta}{sup 2}u = Ku{sup 5}, u > 0 in {omega}, u = {delta}u = 0 on {partial_derivative}{omega}, where K is a positive function and {omega} is a bounded and smooth domain in R{sup 6}. Using the theory of critical points at infinity, we give some topological conditions on K to ensure some existence results. (author)}
place = {IAEA}
year = {2003}
month = {Sep}
}