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The method involves solving a linear system of equations, which can be readily implemented in a distributed fashion.
The method involves solving Cauchy-Riemann type equations for the velocity and transport-diffusion equations for the vorticity whose solenoidal vorticity components are obtained by solving a Poisson equation for a suitably chosen scalar potential.
The numerical method involves solving the Navier Stokes equations on a staggered grid by a semi-implicit pressure increment projection method where the immersed interfacial forces are calculated at the beginning of each time step.
Because the ALE method involves solving the distorted electric field around the cell and taking a full account of the Maxwell stress tensor (MST), it is expected to provide more accurate predictions about the spherical cell velocity than PTM that involves dipole moment approximation.
This reconstructions method involves solving two systems of equations, where the first step is simply the LM method [ 32] and the second step is the semi-implicit form of the anisotropic diffusion method, where Δ t is the time step, which plays the role of α in Eq. (21) [ 33].
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Methods include (i) numerical integration, (ii) a semi-analytical method involving solving transcendental equations numerically, and (iii) perturbation methods.
These methods involve solving several linear systems of equations to compute different groups of isotopomers.
This method basically involves solving a quadratic programming problem.
Thanks to Assumption 2, the method then involves solving the resulting locally overdetermined linear problem.
For both the cases with and without norm-bounded time-varying parameter uncertainties, a design method is proposed, which involves solving a linear matrix inequality (LMI).
Conventional method of delay study involves solving static engineering equations in which only technical factors (traffic demand, roadway geometry, and signal control, etc).
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