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The solution is obtained in terms of a convergent series.
For the choice of observer gain, a suboptimal criterion is obtained in terms of LMI.
A pair of uncoupled governing partial differential equations is obtained in terms of unknown displacements.
A new delay-dependent robust stability criterion is obtained in terms of linear matrix inequalities (LMIs).
The energy release rate is obtained in terms of the stress intensity factors.
Thus, a meaningful semantic description is obtained in terms of human motions and object properties.
A delay-dependent condition for the solvability of this problem is obtained in terms of relaxed linear matrix inequalities (LMIs).
The solution is obtained in terms of Mittag Leffler function using finite Hankel integral transformation and Laplace transformation.
Then some free weighting matrices are introduced, and a sufficient stability condition is obtained in terms of linear matrix inequalities.
The vibrational period is obtained in terms of the complete Heuman lambda-function whose properties are well-known.
The robust sampled-data state feedback controller is obtained in terms of the solvability of certain linear matrix inequalities (LMIs).
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