On the stationary solutions of generalized reaction diffusion equations with $p\& q$-Laplacian

By Laurence Cherfils, Y. Il’yasov. 2004

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Positive solutions of the Dirichlet problem for the prescribed mean curvature equation in Minkowski space (2013, neutral): “The study of problems where the differential operators exhibit different degrees of homogeneity at zero and at infinity seems to have been little studied in the literature: we refer to [10, 18, 36] for some recent contributions in this direction.”
Nonlinear nonhomogeneous singular problems (2019, background): “Such operators arise in problems of mathematical physics and of mechanics, see Cherfils & Ilyasov [5] (reaction-diffusion systems) and Zhikov [44] (homogenization of composites made of two different materials).”
On a Class of Parametric (p, 2)-equations (2016, methodology): “We note that (p, 2)-equations arise in many physical applications (see Cherfils and Ilyasov [10]) and recently such equations were studied by Barile and Figueiredo [5], Carvalho et al.”