The equations for the dispersion relations are solved numerically.
For the first time these relations are solved in a computational fluid dynamic code.
The resulting wavenumber relations are solved for studying the wave dispersion phenomena in nonlocal FG-MEE rods.
The dispersion relations were solved numerically at fixed input parameters (taken from observational data) and varying degrees of torsion of the internal magnetic field.
The ordinary differential equations (ODEs) were reformulated as differential algebraic equations (DAEs) to improve both the performance and stability of the numerical integrations, i.e. the conservation relations were solved algebraically.
The electrostatic dispersion relation is solved, both analytically and numerically.
Loads can be identified as long as the linear multiplicative relation is solved.
Synthesis of control in space relation is solved by approximation methods in temporal relation by methods of control of lumped parameter systems.
The model, coupled to other flame conservation equations with a one-step overall gas-phase chemical reaction and Arrhenius solid pyrolysis relation, is solved numerically.
The dispersion relation is solved for the case of uniform as well as nonuniform oxygen ion beam with shear flow passing through stationary electron ion plasma.
