This work investigates ground-state solutions in R4, suggesting important properties for singular elliptic equations.
This work investigates the existence of nontrivial ground‐state solutions for singular elliptic Kirchhoff–Boussinesq equations: where , , represents the biharmonic operator, is the ‐Laplacian operator, possesses critical exponential growth, and is a coercive potential. The solutions are obtained using Adams' singular inequality and variational methods, particularly through the Nehari manifold.
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Leuyacc et al. (2026) studied this question.
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