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Metrics of constant positive curvature with conic singularities. A survey
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We consider conformal metrics of constant curvature 1 on a Riemann surface, with finitely many prescribed conic singularities and prescribed angles at these singularities. Especially interesting case which was studied by C. L. Chai, C. S Lin and C. L. Wang is described in some detail, with simplified proofs.
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Existence and uniqueness of solutions to Liouville equation
Sharp existence and uniqueness theorems are proved for the Liouville equation on R^2 with locally integrable or nonnegative potentials, including a comparison principle and radial uniqueness for positive coupling.
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