Nikos Labropoulos

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20092012

most citedExponential elliptic boundary value problems on a solid torus in the critical of supercritical case

3 citations · 8 across the 4 of their papers we have counts for

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math.AP2012

Non-radial solutions of the problem $- Δ u = ∣ u ∣^{4/ (n - 2)} u$ in $R^{n}$ , $n \geq 3$

Nikos Labropoulos

We prove the existence of an infinite sequence of distinct non-radial nodal $G -$ invariant solutions for the following critical nonlinear elliptic problem: $({\mathrm{P}})\quad {*{2…

math.AP2009★ 3 cited

Exponential elliptic boundary value problems on a solid torus in the critical of supercritical case

Athanase Cotsiolis, Nikos Labropoulos

In this paper we investigate the behavior and the existence of positive and non-radially symmetric solutions to nonlinear exponential elliptic model problems defined on a solid tor…

Non-radial solutions of the problem −Δu=∣u∣4/(n−2)u in Rn, n≥3

Exponential elliptic boundary value problems on a solid torus in the critical of supercritical case

Non-radial solutions of the problem $- Δ u = ∣ u ∣^{4/ (n - 2)} u$ in $R^{n}$ , $n \geq 3$