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Environmental assessments are often performed by using matrix methods in which one dimension of the matrix is the "Impacting Factor" and the other one is the "Environmental Components".
In numerous cases, we can find the solution of the linear or non-linear functional equations by Polynomial Expansion Scheme (PES) or matrix methods (in the sense of collocation scheme) based on famous polynomials such as Taylor, Chebyshev, Berstein, Legendre, Laguerre, Hermite, Bessel, Lucas, and Boubaker [1, 2, 3, 10, 11, 12, 13].
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We get the basic reproduction number R 0 by the next generation matrix method in Section 2.
The optical properties of the CPC are investigated using the transfer matrix method in the cylindrical coordinate.
For this problem a combined type transfer matrix method in which the finite element method is partially used is presented.
Using free-weight matrix method in combination with Lyapunov-Krasovskii functional method is used to obtain the LMI-based delay-dependent sufficient conditions for stability.
The Taylor matrix method, in which the power is fractional number, was developed for approximating the relaxation-oscillation equation in [24].
Pelletier et al. [7] provided a thorough review of the large potential errors and uncertainties in estimating emissions using the matrix method in Panama.
In addition, the results of an analytical matrix method, in which the beam is subjected to identical wakefields from each cavity, are also presented.
The analytic expressions of the transmission amplitude and conductance are derived by applying the transfer matrix method in the one-electron scattering formalism.
In this scenario, we consider ICI self-cancellation (adjacent cancellation (AC)) in [9], banded matrix method in [15], MMSE-BDFE in [14], partial FFT in [13], and our proposed scheme.
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