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On the fully nonlinear Yamabe problem with constant boundary mean curvature. I
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In a recent paper, we established optimal Liouville-type theorems for conformally invariant second-order elliptic equations in the Euclidean space. In this work, we prove an optimal Liouville-type theorem for these equations in the half-Euclidean space.
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The fully nonlinear Loewner-Nirenberg problem: Liouville theorems and counterexamples to local boundary estimates
For fully nonlinear Loewner-Nirenberg equations with boundary data w=0, the hyperbolic solution is unique when μ_Γ^+>1, while for μ_Γ^+≤1 all solutions form a one-parameter family depending only on x_n.
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