@article {Eugen:7 March 2005:0264-9381:879,
	author = "Eugen Radu",
	author = "D.H. Tchrakian",
	title = "New hairy black-hole solutions with a dilaton potential",
	journal = "Classical and Quantum Gravity",
	volume = "22",
	year = "7 March 2005",
	abstract = "We consider black-hole solutions with a dilaton field possessing a nontrivial potential approaching a constant negative value at infinity. The asymptotic behaviour of the dilaton field is assumed to be slower than that of a localized distribution of matter. A non-Abelian <I>SU</I>(2) gauge field is also included in the total action. The mass of the solutions admitting a power series expansion in 1/<I>r</I> at infinity and preserving the asymptotic anti-de Sitter geometry is computed by using a counterterm subtraction method. Numerical arguments are presented for the existence of hairy black-hole solutions for a dilaton potential of the form <I>V</I>(<IMG SRC="/iso-ents/isogrk32/phiv.gif" ALT="phiv">) = <I>C</I><SUB>1</SUB>exp(2<IMG SRC="/iso-ents/isogrk32/alpha-s.gif" ALT="alpha"><SUB>1</SUB><IMG SRC="/iso-ents/isogrk32/phiv.gif" ALT="phiv">) + <I>C</I><SUB>2</SUB>exp(2<IMG SRC="/iso-ents/isogrk32/alpha-s.gif" ALT="alpha"><SUB>2</SUB><IMG SRC="/iso-ents/isogrk32/phiv.gif" ALT="phiv">) + <I>C</I><SUB>3</SUB>, special attention being paid to the case of the &amp;{cal N}=4, D=4 ; gauged supergravity model of Gates and Zwiebach.",
	pages = "879-892(14)",
	url = "http://www.ingentaconnect.com/content/iop/cqg/2005/00000022/00000005/art00008"
	doi = "doi:10.1088/0264-9381/22/5/008"
}