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 Date: 2018-06-26 11:37:45Mathematical analysis Thermodynamics Mathematics Entropy Information theory Statistical randomness KullbackLeibler divergence Omega Analysis Info-gap decision theory Sobolev spaces for planar domains |
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Quantifying information and uncertainty Alexander Frankel and Emir Kamenica∗ University of Chicago JuneAbstract
![The k-Hessian equation For a function u ∈ C 2 (Ω), where Ω is a domain in Rn , the k-Hessian operator Fk [u] is the k-trace (k th elementary symmetric polynomials of the eigenvalues) of the Hessian matrix D2 u. It](https://www.pdfsearch.io/img/debef7c10ef1d4afc681ba73c230d958.jpg "The k-Hessian equation For a function u ∈ C 2 (Ω), where Ω is a domain in Rn , the k-Hessian operator Fk [u] is the k-trace (k th elementary symmetric polynomials of the eigenvalues) of the Hessian matrix D2 u. It")
