@article {2005,
	title = {Asymptotic Morse theory for the equation $\\\\Delta v=2v\\\\sb x\\\\wedge v\\\\sb y$},
	journal = {Comm. Anal. Geom. 13 (2005) 187-252},
	number = {arXiv.org;math/0205106v1},
	year = {2005},
	publisher = {International Press},
	abstract = {Given a smooth bounded domain ${\\\\O}\\\\subseteq \\\\R^2$, we consider the equation $\\\\D v = 2 v_x \\\\wedge v_y$ in $\\\\O$, where $v: {\\\\O}\\\\to \\\\R^3$. We prescribe Dirichlet boundary datum, and consider the case in which this datum converges to zero. An asymptotic study of the corresponding Euler functional is performed, analyzing multiple-bubbling phenomena. This allows us to settle a particular case of a question raised by H. Brezis and J.M. Coron.},
	url = {http://hdl.handle.net/1963/3533},
	author = {Sagun Chanillo and Andrea Malchiodi}
}
