In control theory and dynamical systems theory, the state-transition matrix is a matrix function that describes how the state of a linear system changes over time. Essentially, if the system's state is known at an initial time t 0 {\displaystyle t_{0}} , the state-transition matrix allows for the calculation of the state at any future time t {\displaystyle t} .
In control theory and dynamical systems theory, the state-transition matrix is a matrix function that describes how the state of a linear system changes over time. Essentially, if the system's state is known at an initial time t 0 {\displaystyle t_{0}} , the state-transition matrix allows for the calculation of the state at any future time t {\displaystyle t} .
Source: Wikipedia "State-transition matrix" · CC BY-SA 4.0
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