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Exact(31)
By symmetry, both sub-problems can be solved very efficiently.
We show that under quite general conditions the resulting optimization problems can be solved very efficiently.
It is based on the hydrodynamic equations and consists of a small algebraic system, which can be solved very efficiently.
This enables coupled, three-dimensional vibration problems to be solved very efficiently using a two-dimensional approach.
Sufficient stability conditions are expressed in terms of linear matrix inequalities (LMI's) which can be solved very efficiently using convex optimization techniques.
In case the risk-averse problem is convex, the conic quadratic reformulation of the problem is provided, which can be solved very efficiently.
Similar(29)
Hence, there is a need for global optimization methods capable of solving this problem efficiently.
Obviously, (14) is a strict LMI about matrix P and a scalar (epsilon>0), which can be solved numerically very efficiently by using the LMI Toolbox of Matlab.
If they cannot be solved efficiently, can we efficiently compute good approximate solutions for them?
This formulation can be applied to areas such as document clustering [26] and can be solved efficiently for very large m and n [30].
When can such problems be solved efficiently, and if so, how efficiently?
More suggestions(15)
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com