The numerical solution process for such a dynamic system is simply solving a set of simultaneous first-order ordinary differential equations (ODE) that is the main feature of this optimization method.
Secondly, the equalization problem is simply solved with OFDM thanks to the addition of the CP.
The problem in (51) is a linear optimization problem which can be simply solved.
Since the unit is diagonally symmetrical, it may be simply solved as planar biconvex cable system with one central strut.
The proposed method leads to a system of equations with six unknowns that can be simply solved via numerical techniques.
Therefore, the problems (25)–(26) are nonlinear programming problems which can be simply solved by a nonlinear programming solver.
Substituting (10)–(12) into (14), (i_{q + _hbox{min} }^) can be simply solved with an iterative solution by a computer.
In the MSE-based approach, it is well known that the normal equation can be simply solved, and it is much simpler than our method.
However — the structural inequalities that we're talking about are multi-faceted and complex — so it's unfortunately not something that can be simply "solved".
The main advantage of the proposed method is that it transforms problems under consideration into nonlinear systems of algebraic equations which can be simply solved.
