Existence of normalized groundstates is shown for any m>0 via constrained minimization on the Pohozaev manifold combined with a refined Moser iteration that yields the identity under C^{1,α}_loc regularity.
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Normalized groundstates for mixed $(p,2)$-Laplacian equations in $\mathbb R^2$ with exponential critical growth
Existence of normalized groundstates is shown for any m>0 via constrained minimization on the Pohozaev manifold combined with a refined Moser iteration that yields the identity under C^{1,α}_loc regularity.