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A frequency domain solution is presented for the singular H∞ filtering problem.
To mitigate this problem, a frequency domain solution was proposed by Parra[9].
This frequency domain solution technique is compared to time domain methods.
Here, a multi-harmonic, frequency domain solution technique is developed and applied to a multi-degree-of-freedom, dry friction damped system.
The algorithm described here employs a time-segmented procedure in modal co-ordinates in the frequency domain; solution in each time-segment being obtained by an iterative process.
The second approach considers frequency domain solution of the L-optimal design problem to obtain the optimal discrete spectra of the test signals, which is subsequently realized as a periodic signal.
Similar(52)
Both time and frequency domain solutions have been extensively studied to cope with the inter-cell interference [20,21].
The method is easily implemented, and can provide time and frequency domain solutions to this class of problems.
Frequency domain solutions of the proposed technique are compared against the finite-element method as well as the classical approximate formulas available for pertinent cable models.
Simulations also cross-verify the time and frequency domain solutions applied to the reference FD model and demonstrate the unique ability of HB to correctly accommodate structural damping.
In this study, a new method which provides closed form expressions for the frequency domain solutions of multi-degree of freedom systems is introduced.
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