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A system of discrete equations is obtained through application of the Ritz minimization procedure to the energy expressions.
Such equations can be changed into either a system of discrete equations or a discrete jump problem depending on some parameter via the discrete Laurent transform.
The solution to the system of discrete nonlinear equations is accomplished by LU decomposition in conjunction with the influence matrix to resolve the lack of vorticity boundary conditions.
Additionally, because of the manner in which the AD approach distributes the rotor forces, it cannot resolve the system of discrete vortices trailed from the blade tips.
Such equations can be changed into either a system of discrete equations or a discrete jump problem (that is, discrete boundary value problems) depending on some parameter via the discrete Laurent transform.
We study a system of discrete point-charges embedded in an inhomogeneous medium composed of different dielectric regions separated by sharp boundaries ℬ. Poisson's equation is the fundamental law that, within the quasi-static approximation, links the charge density ρ(r) to the spatial distribution of the electric field E(r) and the electrostatic potential Φ(r).
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The major contributions of this paper can be summarized as follows: (1) A state estimator and a delay-dependent stability criterion for the error system of discrete-time neural networks with leakage delay in terms of linear matrix inequalities (LMIs) are developed.
Systems of discrete fractional boundary value problems are also popular.
However, systems of discrete fractional boundary value problems are limited (see [14 19]).
It is an open problem how to extend the results derived to systems of discrete equations with a single delay.
It seems that researchers of thermal sciences (and some other related fields) will investigate more systems of discrete fractional boundary value inclusions in the future.
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