ScalingStacks

Theorem 5.1 . [00SK]

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Theorem 5.1.

On ∂Δλ∨∖S​i​n​g\partial\Delta_{\lambda}^{\vee}\setminus Sing, the locally convex function u∞u_{\infty} solves the real MA equation in the sense of Def. 3.29 up to a scaling constant:

M​A​(u∞)=a∞πn​n!​d​μ∞,MA(u_{\infty})=\frac{a_{\infty}}{\pi^{n}n!}d\mu_{\infty}, (31)

where d​μ∞d\mu_{\infty} is the Lebesgue measure on ∂Δλ∨\partial\Delta_{\lambda}^{\vee}, and the constant a∞a_{\infty} is defined by (21).

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