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The performance of the proposed schemes is assessed in the solution of the steady state quasi one-dimensional Euler equations for two test cases of increasing difficulty.
A Galerkin based computational method for the solution of the steady state periodic response of mechanical systems with local non-linearities, defined in the time and/or frequency domains is proposed.
We propose here a finite-difference numerical method for the solution of the steady state transport across charged membranes when an electric current density and a convective flux are involved.
This work presents a family of original Runge Kutta methods specifically designed to be effective relaxation schemes in the numerical solution of the steady state solution of purely advective problems with a high-order accurate discontinuous Galerkin space discretization and a p-multigrid solution algorithm.
The upper Nd3+ level reaches its stationary value predicted with the analytical solution of the steady state rate equations.
The analytical solution of the steady state (Eqs.35 in additional file 1) indeed contains no term for the initial condition.
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In this work, we provide an exact analytical solution for the steady state of this class of systems.
We were able to find symbolic solutions for the steady state flux distribution of large metabolic networks.
For the given boundary conditions, exact solutions of the steady state motions are obtained.
A general solution of the steady-state heat conduction problem has been suggested for an arbitrary volume power density.
A moment methodology for coagulation and breakage problems: Part I analytical solution of the steady-state population balance.
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