We study the nonlinear elliptic equation ▫$\Delta u(x) + a(x)u(x) = g(x) f(u(x))$▫ on the Sierpiński gasket and with zero Dirichlet boundary condition. By extending a method introduced by Faraci and ...Kristály in the framework of Sobolev spaces to the case of function spaces on fractal domains, we establish the existence of infinitely many weak solutions.
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