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- W3150702009 abstract "The problem of prescribing scalar curvature in S~2 is discussed, and the solvability of the equation - ΔU + 2-Re~U= 0 on S~2, is given, where R ∈ C~0 (S~2). It is known that there are some obstructions. Some new results are given by seeking a solution of the minimax type. For example, supposing that R is G symmetric and is constant on the set of fixed points on S~2 under G ( where G is a subgroup of O (3)), it is proved that the equation is solvable if and only if R is positive somewhere." @default.
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- W3150702009 modified "2023-09-23" @default.
- W3150702009 title "Prescribing symmetric scalar curvature on S~2" @default.
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