
Исследуются возможности расширения области применения геометрической теории управления (ГТУ). Показано, что применение ГТУ только для части уравнений, описывающих объект, может существенно уменьшить обём вычислений при поиске эквивалентных линейных моделей в форме Бруновского для нелинейных аффинных систем с векторным управлением в пространстве "вход-состояние". The possibilities of expanding the scope of the geometric control theory (GCT) are being investigated. The article shows that the use of GCT only for part of the control channels of the object or for part of the equations describing the object can significantly reduce the amount of computation when searching for equivalent linear models in the form of Brunovsky for nonlinear affine systems with vector control in the input-state space.
форма Бруновского, система уравнений, геометрическая теория управления, geometric control theory, form of Brunovsky, дифференциальные уравнения, equivalent linear models, эквивалентные линейные модели
форма Бруновского, система уравнений, геометрическая теория управления, geometric control theory, form of Brunovsky, дифференциальные уравнения, equivalent linear models, эквивалентные линейные модели
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