Every positive finite energy cylindrically symmetric solution of the singular p-Laplace equation is shown to be a scaled translate of one explicit function when 3 <= k <= n-1.
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Best constant and extremal functions for a class Hardy-Sobolev-Maz'ya inequalities
Every positive finite energy cylindrically symmetric solution of the singular p-Laplace equation is shown to be a scaled translate of one explicit function when 3 <= k <= n-1.