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Matrix methods are more useful for numerical analysis calculations with computers and for systems that can be described in terms of a finite number of states, such as the spin states of the electron.
Frequency-dependent, transfer matrix methods are used to determine the characteristic determinant of the system.
Impedance matrix and transfer matrix methods are often used in the analysis of linear dynamical systems.
Stiffness matrix methods are based on using the standard elastic and geometric stiffness matrices that were adapted from structural analysis.
The finite element and transfer matrix methods are applied in the design of a Bragg grating acousto-optic modulator.
Band structure calculations including strain effects, band anti-crossing models and transfer matrix methods are used to theoretically demonstrate optimum conditions for enhanced vertical transport.
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The environmentally responsible product assessment (ERPA) method, which is one of the matrix methods, was also analyzed.
To process such attributes with rough set theory, composite rough set model and corresponding matrix methods were introduced in our previous study.
Analytical expressions for switching operation using the transfer matrix method are presented.
The Bragg wave theory and transfer matrix method are developed to conduct the investigation.
The boundary and continuity conditions and the transfer matrix method are used to obtain the eigenvalue of the system.
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