@article {2007,
	title = {Concentration on minimal submanifolds for a singularly perturbed Neumann problem},
	journal = {Adv. Math. 209 (2007) 460-525},
	number = {arXiv.org;math/0611558},
	year = {2007},
	abstract = {We consider the equation $- \\\\e^2 \\\\D u + u= u^p$ in $\\\\Omega \\\\subseteq \\\\R^N$, where $\\\\Omega$ is open, smooth and bounded, and we prove concentration of solutions along $k$-dimensional minimal submanifolds of $\\\\partial \\\\O$, for $N \\\\geq 3$ and for $k \\\\in \\\\{1, ..., N-2\\\\}$. We impose Neumann boundary conditions, assuming $1<p <\\\\frac{N-k+2}{N-k-2}$ and $\\\\e \\\\to 0^+$. This result settles in full generality a phenomenon previously considered only in the particular case $N = 3$ and $k = 1$.},
	doi = {10.1016/j.aim.2006.05.014},
	url = {http://hdl.handle.net/1963/2013},
	author = {Fethi Mahmoudi and Andrea Malchiodi}
}
