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The state vector differential equation

The state of a system is deseribed by a set of first-order differential equations in terms of the state variables (xi, X2,. .., x ) and input variables (u, U2,. .., u ) in the general form [Pg.233]

The equations set (8.1) may be eombined in matrix format. This results in the state veetor differential equation [Pg.233]

Equation (8.2) is generally ealled the state equation(s), where lower-ease boldfaee represents veetors and upper-ease boldfaee represents matriees. Thus [Pg.233]

In general, the outputs (yi,y2, , yn) of a linear system ean be related to the state variables and the input variables [Pg.234]

State-space methods for control system design 235 [Pg.235]


Discrete-time solution of the state vector differential equation... [Pg.244]


See other pages where The state vector differential equation is mentioned: [Pg.233]    [Pg.239]   


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