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The minimization problem still has linear constraints and minimization of L 1 norm can easily be expressed as a linear program and solved accordingly.
Lawler et al. [16] pointed out that the problem of scheduling identical jobs on uniform parallel machines could be formulated as linear assignment problem and solved accordingly in polynomial time.
Since the spaces spanned by h i ⊙ h j ∗ and h i ∗ ⊙ h j are different, the problem becomes the same as the one for the nonreciprocal case and can be solved accordingly.
A sampled-data networked control system with simultaneous consideration of network induced delays, data packet dropouts and measurement quantization is modeled as a nonlinear time-delay system with two successive delay components in the state and, the problem of network-based H∞ control is solved accordingly.
The inference algorithm is translated into a linear mixed integer optimization problem and solved accordingly.
In this work, we show how the task of identifying age-dependent gene expression patterns from ageing microarray datasets can be formulated as a model selection problem and solved accordingly.
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We then formulate the resulting scattering problem as a linear least squares problem and solve it accordingly.
An effective scheme is proposed to solve this problem accordingly.
We start from the functional formulation of two-layer hydraulic theory, which allows numerical schemes to be designed that, given the forcing conditions at the ends of a given strait, distinguish between maximal and sub-maximal flow cases and solve the flow accordingly.
(3.3) Combining this with the fact that (M_{N}) decreases as N decreases, there clearly exists (widehat{N}_{H}>0) such that (M_{N} N-1)<1) for aN} N-1widehat{N}_{H}) solving (3.3), and accordingly, we can obtain a fored (ganya^{ast}<1) such that (gamma
Furthermore, the H∞ stable stabilization and strong stabilization problems can also be solved by relaxing certain constraints accordingly.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com