@article {jevnikar_2016,
	title = {New existence results for the mean field equation on compact surfaces via degree theory},
	journal = {Rend. Sem. Mat. Univ. Padova},
	volume = {136},
	year = {2016},
	pages = {11{\textendash}17},
	doi = {10.4171/RSMUP/136-2},
	author = {Aleks Jevnikar}
}
@article {jevnikar2016note,
	title = {A note on a multiplicity result for the mean field equation on compact surfaces},
	journal = {Advanced Nonlinear Studies},
	volume = {16},
	year = {2016},
	pages = {221{\textendash}229},
	publisher = {De Gruyter},
	doi = {10.1515/ans-2015-5009},
	author = {Aleks Jevnikar}
}
@article {BATTAGLIA2015937,
	title = {A general existence result for the Toda system on compact surfaces},
	journal = {Advances in Mathematics},
	volume = {285},
	year = {2015},
	pages = {937 - 979},
	abstract = {<p>In this paper we consider the following Toda system of equations on a compact surface:-Δu1=2ρ1(h1eu1∫Σh1eu1dVg-1)-ρ2(h2eu2∫Σh2eu2dVg-1)-Δu1=-4π∑j=1mα1,j(δpj-1),-Δu2=2ρ2(h2eu2∫Σh2eu2dVg-1)-ρ1(h1eu1∫Σh1eu1dVg-1)-Δu2=-4π∑j=1mα2,j(δpj-1), which is motivated by the study of models in non-abelian Chern{\textendash}Simons theory. Here h1,h2 are smooth positive functions, ρ1,ρ2 two positive parameters, pi points of the surface and α1,i,α2,j non-negative numbers. We prove a general existence result using variational methods. The same analysis applies to the following mean field equation-Δu=ρ1(heu∫ΣheudVg-1)-ρ2(he-u∫Σhe-udVg-1), which arises in fluid dynamics."</p>},
	keywords = {Geometric PDEs, Min{\textendash}max schemes, Variational methods},
	issn = {0001-8708},
	doi = {https://doi.org/10.1016/j.aim.2015.07.036},
	url = {http://www.sciencedirect.com/science/article/pii/S0001870815003072},
	author = {Luca Battaglia and Aleks Jevnikar and Andrea Malchiodi and David Ruiz}
}
@article {jevnikar2015topological,
	title = {A topological join construction and the Toda system on compact surfaces of arbitrary genus},
	journal = {Analysis \& PDE},
	volume = {8},
	number = {8},
	year = {2015},
	pages = {1963{\textendash}2027},
	publisher = {Mathematical Sciences Publishers},
	doi = {10.2140/apde.2015.8.1963},
	author = {Aleks Jevnikar and Kallel, Sadok and Andrea Malchiodi}
}
@mastersthesis {2015,
	title = {Variational aspects of Liouville equations and systems},
	year = {2015},
	note = {The PHD thesis is composed of 112 pages and is recorded in PDF format},
	school = {SISSA},
	keywords = {Toda system},
	author = {Aleks Jevnikar}
}
@article {jevnikar_2013,
	title = {An existence result for the mean-field equation on compact surfaces in a doubly supercritical regime},
	journal = {Proceedings of the Royal Society of Edinburgh: Section A Mathematics},
	volume = {143},
	number = {5},
	year = {2013},
	pages = {1021{\textendash}1045},
	publisher = {Royal Society of Edinburgh Scotland Foundation},
	doi = {10.1017/S030821051200042X},
	author = {Aleks Jevnikar}
}
