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The first set guarantees convergence to the exact frequencies as sufficient terms are taken.
Examples show that with only one element per span, exact frequencies and modes could be obtained.
The first set of polynomials guarantees convergence to exact frequencies, as sufficient terms are retained.
The radial mode matching (RMM) technique was used to determine the exact frequencies of this resonant configuration as a function of the permittivity of the sample.
The present solutions monotonically converge to the exact frequencies as upper bounds when the number of admissible functions increases.
Exact frequencies rising from the solution are obtained for a rectangular porous plate made of Berea sandstone.
Similar(26)
The exact frequency cannot be determined.
An exact frequency equation is derived and resonant frequencies are calculated.
An exact frequency equation is derived and the natural frequencies are calculated.
Making use of the particular forms of heterogeneity the exact frequency equations are derived.
In many practical applications, the exact frequency band of the signal is known.
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