Постановка задачи Рассмотрим непрерывную динамическую систему , описываемую системой линейных дифференциальных уравнений в канонической форме Коши [ 3-11 ] [ формула ] ( 1 ) где x , g , y - соответственно векторные переменные состояния , экзогенного воздействия и выхода , обладающие размерностями dim ( x ) = n , dim ( g ) = dim ( y ) = m ; матрицы F , G , C - соответственно состояния , входа и выхода размерностей dim ( F ) = n х n , dim ( G ) = n x m , dim ( C ) = m x n. Поставим задачу найти явное решение системы дифференциальных уравнений ( 1 ) в форме x(t ) = x{x(0 ) , g(t ) , t } ; y(t ) = Cx(t ) .
постановка задача рассмотреть непрерывный динамический система , описывать система линейный дифференциальный уравнение в канонический форма Коши [ 3-11 ] [ формула ] ( 1 ) где x , g , y - соответственно векторный переменная состояние , экзогенный воздействие и выход , обладать размерность dim ( x ) = н-лат , dim ( g ) = dim ( y ) = m ; матрица F , G , C - соответственно состояние , вход и выход размерность dim ( F ) = н-лат х н-лат , dim ( G ) = н-лат x m , dim ( C ) = m x n. ставить задача найти явный решение система дифференциальный уравнение ( 1 ) в форма x(t ) = x{x(0 ) , g(t ) , t } ; y(t ) = Cx(t ) .
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