Existence of multiple solutions with precise sign information for superlinear Neumann problems

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Resonant nonlinear Neumann problems with indefinite weight (2012, background): “p > 1) work of Aizicovici-Papageorgiou-Staicu [1].”
Coercive and noncoercive nonlinear Neumann problems with indefinite potential (2016, methodology): “We refer to the works of Liu [25], Liu and Liu [24] (Dirichlet problems) and Aizicovici, Papageorgiou and Staicu [3], Kyritsi and Papageorgiou [21] (Neumann problems) for the coercive case and by Bartsch and Liu [4], Bartsch, Liu and Weth [5], Filippakis, Kristaly and Papageorgiou [13], Liu [26], Su”
Anisotropic nonlinear Neumann problems (2011, background): “In Aizicovici–Papageorgiou–Staicu [4] the authors deal with an equation driven by the p-Laplacian and having a potential F(z, ·) which is p-superlinear and satisfies the Ambrosetti–Rabinowitz condition.”