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The finite element method and Galarkin's technique has been used to derive the system equation for the lubricant flow field.
A universal system equation for a generic flow quantity is developed into a generic open-system differential expression for conservation of energy.
In the present technique, element stiffness factors of the finite element model of a structure are taken to be the parameters, and explicitly expressed in a linear form in the system equation for forward analysis of the harmonic response of the structure.
For the dual-antenna UEs, the system equation for transmission mode 5 is modified as (4).
For the dual-antenna UEs, the system equation for mode 6 is modified as (6).
The system equation for LTE TM5 at the -th resource element (RE) is given as (1).
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In such scenario the linear system equations for the translation and attitude relative motions are appropriate.
The Galerkin method is then applied to obtain the discretized system equations for the disk, and these equations are combined with the equation for the oscillating unit.
Furthermore, the number of system equations for a polythermal or an adiabatic reactor model is increased by one (enthalpy balance) compared to that of an isothermal reactor system.
Thermoelastic and thermoviscous acoustic wave propagation in fluid-filled steel tubes is studied using the exact three-dimensional (3-D) fluid-elastic coupled system equations for the vibration in the n=0 and 1 circumferential modes.
The system representation within each regime is a simple but nonlinear S-system equation for which determination of local behavior, after appropriate transformation, reduces to conventional linear analysis [30].
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