- E3
[1HB] Prerequisites:[1F6],[1GB],[1H8].Let \(f,π\) be of class \(C^ 2\) in the open set \(A\), and let \(\overline x\) be a minimum point for \(f\) constrained to \(E_ a\); let \(π\) be the Lagrange multiplier; letβs define \(h=f(x)+ππ(x)\), then
\[ β v, vβ β π(x)=0βΉ vβ H vβ₯ 0 \]where \(H\) is the Hessian matrix of \(h\).
Solution 1
EDB β 1HB
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Authors:
"Mennucci , Andrea C. G."
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