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  1. Control System Toolbox Documentation - MathWorks

    Control System Toolbox provides algorithms and apps for systematically analyzing, designing, and tuning linear control systems.

  2. Continuous-Discrete Conversion Methods - MATLAB & Simulink

    Continuous-Discrete Conversion Methods Control System Toolbox™ offers several discretization and interpolation methods for converting dynamic system models between continuous time and discrete …

  3. ss - State-space model - MATLAB - MathWorks

    Use ss to create real-valued or complex-valued state-space models, or to convert dynamic system models to state-space model form.

  4. c2d - Convert model from continuous to discrete time - MATLAB

    This MATLAB function discretizes the continuous-time dynamic system model sysc using zero-order hold on the inputs and a sample time of Ts.

  5. Creating Discrete-Time Models - MATLAB & Simulink Example

    This example shows how to create discrete-time linear models using the tf, zpk, ss, and frd commands.

  6. zpk - Zero-pole-gain model - MATLAB - MathWorks

    Use zpk to create zero-pole-gain models, or to convert dynamic system models to zero-pole-gain form.

  7. State-Space Realizations - MATLAB & Simulink - MathWorks

    State-Space Realizations A state-space realization is an implementation of a given input-output behavior. If a system is modeled by a transfer matrix H (s), then a ...

  8. Converting Between Continuous- and Discrete- Time Systems

    How to convert between continuous- and discrete-time systems, specifying sample times, and introducing time delays to your systems.

  9. Time-Domain Responses of Discrete-Time Model - MathWorks

    This example shows how to obtain a step-response plot and step-response data for a discrete-time dynamic system model. Obtaining time-domain responses of discrete-time models is the same as for …

  10. icare - Implicit solver for continuous-time algebraic ... - MathWorks

    This MATLAB function computes the unique stabilizing solution X, state-feedback gain K, and the closed-loop eigenvalues L of the following continuous-time algebraic Riccati equation.