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Liouville Theorem for the Constant $Q/R$-Curvature Equation
We study positive entire solutions of the flat constant $Q/R$-curvature equation in dimension $n\geq5$. We prove that the weak superharmonicity condition $-Δu\geq0$ already forces every nonconstant solution to be admissible. With this automatic admissibility, we classify all such solutions as positi
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