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1 May, 21:25

Consider the optimization problem of minimizing a function f (x) over a standard from polyhedron. When f (x) is linear, one method of solution is to employ the Primal Path Following Algorithm (discussed in class and in Section 9.4 of the textbook). Now, suppose f (x) is not linear, but is twice continuously differentiable. Can the same algorithm still be used to solve this new problem? Carefully discuss some possible outcome

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  1. 1 May, 22:30
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    No, due to continuously double differentiable, this algorithm will not solve this problem as function is linear.
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