activity
20122019
most citedLane Emden problems: asymptotic behavior of low energy nodal solutions

18 citations · 25 across the 6 of their papers we have counts for

collaborators

8 papers

math.AP2019

Concordance probability in a big data setting: application in non-life insurance

Robin Van Oirbeek, Christopher Grumiau, Tim Verdonck

The concordance probability or C-index is a popular measure to capture the discriminatory ability of a regression model. In this article, the definition of this measure is adapted…

math.AP2016

Multiple radial positive solutions of semilinear elliptic problems with Neumann boundary conditions

Denis Bonheure, Christopher Grumiau, Christophe Troestler

Assuming is a ball in , we analyze the positive solutions of the problem \[ \begin{cases} -Δu+u= |u|^{p-2}u, &\text{ in } B_{R},\newline \partial_νu=0,&\text…

math.AP2014

Asymptotic symmetries for fractional operators

C. Grumiau, M. Squassina, C. Troestler

In this paper, we study equations driven by a non-local integrodifferential operator with homogeneous Dirichlet boundary conditions. More precisely, we study the pr…

math.AP2013★ 1 cited

Convergence of a mountain pass type algorithm for strongly indefinite problems and systems

Christopher Grumiau, Christophe Troestler

For a functional $\E$ and a peak selection that picks up a global maximum of $\E$ on varying cones, we study the convergence up to a subsequence to a critical point of the sequence…

math.AP2012

Nonlinear Schrödinger problems: symmetries of some variational solutions

Christopher Grumiau

In this paper, we are interested in the nonlinear Schrödinger problem $-Δu + Vu = \abs{u}^{p-2}u$ submitted to the Dirichlet boundary conditions. We consider and we are worki…

math.AP2012★ 6 cited

Lane Emden problems with large exponents and singular Liouville equations

Massimo Grossi, Christopher Grumiau, Filomena Pacella

We consider the Lane-Emden Dirichlet problem -Δu = \abs{u}^{p-1}u, in B, u =0, on \partial B, where and denotes the unit ball in $\IR^2$. We study the asymptotic behavior…