A steady state model must be utilized to produce an underlying state when the model is begun from rest, an alleged “cold beginning.” On the off chance that a system is in a steady state, at that point the as of late watched conduct of the system will proceed into what’s to come. In systems, a system or a procedure is in a steady state if the factors (called state factors) which characterize the conduct of the system or the procedure are constant in time.
State Space Representation:
Arrange above in Matrix form
Code :
% Matrix of 3×3 A = [1 2 0; 0 1 1; 0 0 1] % Column of 3×1 B = [0; 1; 0] % Row of 1×3 C = [1 0 0] D = [5] % Continuous time state space model SYS = ss(A, B, C, D) % Continuous time transfer function tf(SYS) % Continuous time zero/pole/gain model zpk(SYS) |
Output :