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To solve the control problem with two-point boundary conditions, different computational algorithms have been developed: those increasing the initial system dimension [1] and based on solutions of the corresponding Hamiltonian equations [2] as well as the ones not increasing the initial problem dimensions [3, 4].

SR is based on solutions of fixed point equations over a flat partial order at ticks of a global clock.

The model is based on solutions of the density-weighted forms of the fluid flow equations.

The permeability was estimated using the GeoDict software, based on solutions of the Stokes equation.

For the distributed parameter part of this system, we construct a family of Galerkin approximations based on solutions of the homogeneous Timoshenko beam equation.

The experimental plots were compared with calculated values, based on solutions of the differential equations governing transport and mixing in the wake and emulsion phases, respectively.

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The generating system is based on solution of a system of partial differential equations with finite difference discretization.

The numerical method is based on solution of the linearized Euler equations directly in the frequency domain, employing a direct, sparse matrix solver in parallel.

The 1-dimensional model is based on solution of the transient mass transport equation for Cu II) utilizing the well-known series solution by von Karman and Cochran for the fluid velocity.

Experimental results are compared with predictions of a chemical mechanism developed by Mendiara and Glarborg (2009), with simulations based on solution of energy equation as well as on experimental temperature profiles as input.

It is based on solution of the diffusion approximation for a highly scattering semi-infinite homogeneous media.

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