This issuePrevious ArticleOn the global stability of an SIRS epidemic model with distributed delaysNext ArticleOn a result of C.V. Coffman and W.K. Ziemer about the prescribed mean curvature equation
Multiple bounded variation solutions of a capillarity problem
We discuss existence and multiplicity of bounded variation solutions
of the non-homogeneous Neumann problem for the prescribed mean curvature
equation
-div$(\nabla u/\sqrt(1+|\nablau|^2))=g(x,u)+h$ in $\Omega$
-$\nablau*v/\sqrt(1+|\nablau|^2)=k$ on $\partial\Omega$
where $g(x, s)$ is periodic with respect to $s$. Our approach is variational and
makes use of non-smooth critical point theory in the space of bounded variation
functions.