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MHB Is the Minimum of a Strictly Convex Function Unique at Its Critical Point?
Hello, Can you please help me to solve this exercise: Let f a function that satisfies: - f is class C2 and strictly convex (f'' (x) > 0). - There is x*, f' (x*) = 0. Question is: prove that the minimum of f is reached in x* and it's unique? Using the descent gradient method (build a sequence...- JS10
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- Gradient Method
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- Forum: Topology and Analysis