[PDF][PDF] On the stability and control of the Schimizu-Morioka system of dynamical equations
In this paper, the stability analysis of the Schimizu-Morioka system of dynamical equations is
performed by applying the Routh-Hurwitz criterion to the solutions of the system near to
equilibrium points. The control analysis of the linearized version of the system of equations
is then made by adding a control term. As well, phase portraits are analyzed in terms of
values of a control parameter.
performed by applying the Routh-Hurwitz criterion to the solutions of the system near to
equilibrium points. The control analysis of the linearized version of the system of equations
is then made by adding a control term. As well, phase portraits are analyzed in terms of
values of a control parameter.
Abstract
In this paper, the stability analysis of the Schimizu-Morioka system of dynamical equations is performed by applying the Routh-Hurwitz criterion to the solutions of the system near to equilibrium points. The control analysis of the linearized version of the system of equations is then made by adding a control term. As well, phase portraits are analyzed in terms of values of a control parameter.
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