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Thus, x = −1 is a local maximum, and x = 1 is a local minimum.
Therefore x ¯ is indeed a local minimum.
These algorithms can get stuck at a local minimum.
Further suppose that I possesses a local minimum (x_{1}).
Specifically, a local minimum is sought by letting (19).
A local minimum corresponding to the B19′ phase does not appear in the stoichiometric composition.
Convergence Step is realized by conventional Damped Least Square to converge to a local minimum.
It is shown that the SDelta can achieve a local minimum condition number close to unity.
It is a global search algorithm thus avoids a local minimum.
So by Lemma 2.6, we know that φ has a local minimum u 0 ∈ B ¯ k.
This guarantees that the proposed iterative algorithm could at least converge on a local minimum.
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