
The approach to mathematical modeling of variable structure and dimension systems is proposed. The model is described by the systems of ordinary differential equations, the number and the form of which depends on behavior of special variables. The continuous and discontinuous variation of structure is considered. The solid body system stabilization problem is adduced as the example of proposed method use.
Предлагается подход к математическому моделированию сложных динамических систем с переменной структурой и размерностью. Модель задается системами обыкновенных дифференциальных уравнений, количество и вид которых зависят от поведения специальных переменных. Приведен пример использования предложенного подхода в задаче стабилизации системы твердых тел.
ДИНАМИЧЕСКАЯ СИСТЕМА,DYNAMICAL SYSTEM,МАТЕМАТИЧЕСКАЯ МОДЕЛЬ,MATHEMATICAL MODEL,ИЗМЕНЕНИЕ СТРУКТУРЫ,ПЕРЕМЕННАЯ РАЗМЕРНОСТЬ,VARIABLE DIMENSION,ДЕКОМПОЗИЦИЯ,DECOMPOSITION,УПРАВЛЕНИЕ,CONTROL,STRUCTURE VARIATION
ДИНАМИЧЕСКАЯ СИСТЕМА,DYNAMICAL SYSTEM,МАТЕМАТИЧЕСКАЯ МОДЕЛЬ,MATHEMATICAL MODEL,ИЗМЕНЕНИЕ СТРУКТУРЫ,ПЕРЕМЕННАЯ РАЗМЕРНОСТЬ,VARIABLE DIMENSION,ДЕКОМПОЗИЦИЯ,DECOMPOSITION,УПРАВЛЕНИЕ,CONTROL,STRUCTURE VARIATION
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