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lukus09
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What are the commands to i find the peak time, seetling time, rise time and maximum overshoot of a second order system in matlab?
lukus09 said:What are the commands to i find the peak time, seetling time, rise time and maximum overshoot of a second order system in matlab?
A 2nd order system in Matlab refers to a dynamic system that can be represented by a second order differential equation. It consists of two state variables and is commonly used to model physical systems such as mechanical, electrical, or thermal systems.
To solve a 2nd order system in Matlab, you can use the built-in function "ode45" which uses a Runge-Kutta method to numerically solve the differential equation. Alternatively, you can also use the "dsolve" function to obtain an analytical solution.
The inputs of a 2nd order system in Matlab are the initial conditions, the system parameters, and the external input (if any). The outputs are the time response of the state variables, which can be plotted using the "plot" function.
To plot the step response of a 2nd order system in Matlab, you can use the "step" function, which takes the system transfer function as input and generates a plot of the response. Alternatively, you can also use the "lsim" function to simulate the step response of a system with a specific input signal.
Yes, a 2nd order system in Matlab can have complex poles. These complex poles represent oscillatory behavior in the system response. In order to plot the response of a system with complex poles, you can use the "impulse" function, which takes the system transfer function and initial conditions as inputs.