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Various methods have been developed for harmonic component extraction.
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Second, a convolution integral formulation is developed for harmonic and other excitations.
The procedure is developed for harmonic and super-harmonic response searches with generalization possible for sub-ultra-sub-, and ultra-super-harmonic components.
Unlike other methods [4]-[6],[8] that have been developed for percussive/harmonic separation, our approach does not use any labelled data to train the NMF bases maintaining competitive SDR results.
In this study, a powerful and economical method is developed for the harmonic response analysis of non-linear structures.
First, a methodology is developed for locating harmonic and subharmonic response characterized by one abrupt change of the parameters of the non-linear element per response cycle.
In this paper, a mathematical model is developed for Second-order Harmonic Distortion (HD2) generated due to non-linearity of the transmitter and chromatic-modal dispersion of the SMF-MMF optic link.
An efficient methodology is developed for the time-harmonic and transient response of multilayered cylinders.
Residual based finite element methods are developed for accurate time-harmonic wave response of the Reissner Mindlin plate model.
A two-dimensional Riemann solver is developed for the spherical harmonics approximation to the time dependent neutron transport equation.
A fast and exact algorithm is developed for the spin ±2 spherical harmonics transforms on equi-angular pixelizations on the sphere.
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