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The CNT reinforced functionally graded composite panels investigated in this study are simply-supported on two opposite edges and therefore, in order to solve the coupling set of differential equations of motion, the state-space Levy method is applied.
The plates investigated in this study are simply-supported on two opposite edges and therefore, in order to solve the coupling set of equations of motion, the state-space Levy method is applied.
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Its stationary points are solutions of a coupled set of nonlinear equations.
The model uses a dynamic coupled set of logistic differential equations.
Possible extensions to the coupled set of one-pair and two-pair equations are discussed.
From this, a coupled set of nonlinear, ordinary differential rate equations can be written directly.
In this way a coupled set of Langevin equations is constructed similar to the Rouse model for linear polymer chains.
The implementation is flexible to permit extension in the future to a fully coupled set of non-ambipolar momentum equations.
The Fourier analysis for scalar convection diffusion equations is extended to the coupled set of laminar Navier Stokes equations.
The problem leads to a coupled set of non-linear partial differential equations with time dependent boundary conditions.
Multiple sets of contours deform according to a coupled set of curve evolution equations derived from a single global cost functional.
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