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- W2884994294 abstract "We continue the study in a previous work in the setting of weighted pluripotential theory arising from polynomials associated to a convex body $P$ in $({bf R}^+)^d$. Our goal is to establish a large deviation principle in this setting specifying the rate function in terms of $P-$pluripotential-theoretic notions. As an important preliminary step, we first give an existence proof for the solution of a Monge-Ampere equation in an appropriate finite energy class. This is achieved using a variational approach." @default.
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- W2884994294 date "2021-07-15" @default.
- W2884994294 modified "2023-09-26" @default.
- W2884994294 title "Pluripotential Theory and Convex Bodies: Large Deviation Principle" @default.
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