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Filter gains are shown to be determined by solving a set of linear matrix inequalities (LMIs).
The resulting passenger flows and frequencies will be determined by solving a LP.
The expansion terms can be determined by solving a sequence of equations.
Based on this condition, the desired filter gains can be determined by solving a set of linear matrix inequalities (LMIs).
All model parameters can be determined by solving two-dimensional electromagnetic problems by transforming irregular waveguides to equivalent canonical ones.
The value of these options can be determined by solving a collection of coupled partial differential equations.
The curvature shape of each modal sensor/actuator fiber can be determined by solving a differential equation.
Fourier coefficients are then shown to be determined by solving, separately, N sets of linear algebraic equations.
The proposed controller is able to globally stabilize a family of nonlinear systems with different measurement drifts whose bounds can be determined by solving an optimization problem.
For particular values of the production rates, the steady-state values of the growth functions, denoted as \(g_1^*\) and \(g_2^*\), can be determined by solving the resulting algebraic equations.
Onset of oscillations in a nonlinear dynamic system can be determined by solving certain nonlinear boundary value problems, which can be handled by standard software.
More suggestions(15)
be accomplished by solving
be inferred by solving
be determined by judging
be located by solving
be found by solving
be verified by solving
be predicted by solving
be avoided by solving
be investigated by solving
be determined by bootstrapping
be simulated by solving
be reconstructed by solving
be developed by solving
be estimated by solving
be seen by solving
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