Control Systems

The Wolfram Language provides an extensive suite of built-in functionality to carry out analysis, design, and simulation of continuous- and discrete-time control systems using both classical and modern techniques. Building on the Wolfram Language's proven symbolic architecture, state-space and transfer function models can be represented in symbolic as well as numeric form, yielding closed-form symbolic solutions where traditional tools only provide numerical answers. All built-in numerical solvers use the Wolfram Language's hybrid symbolic-numeric approach and highly efficient numerical algorithms.

(OrangeLink[Basic Modeling », paclet:guide/Modeling])

(RefLink[TransferFunctionModel, paclet:ref/TransferFunctionModel]) — a transfer-function model

(RefLink[StateSpaceModel, paclet:ref/StateSpaceModel]) — a state-space model

(OrangeLink[Models with Time Delays », paclet:guide/DelayControlSystems])

(OrangeLink[Models with Algebraic Constraints », paclet:guide/DescriptorControlSystems])

(OrangeLink[Nonlinear Models », paclet:guide/NonlinearControlSystems])

(OrangeLink[Model Connections and Manipulations », paclet:guide/ModelConnections])

(RefLink[SystemsModelSeriesConnect, paclet:ref/SystemsModelSeriesConnect]) — connects two models in series

(RefLink[SystemsModelExtract, paclet:ref/SystemsModelExtract]) — extracts a subsystem

Model Simulations

(OrangeLink[Classical Analysis and Design », paclet:guide/ClassicalAnalysisAndDesign])

(OrangeLink[Analysis of State-Space Models », paclet:guide/AnalysisOfStateSpaceModels])

(OrangeLink[Design using State-Space Models », paclet:guide/DesignUsingStateSpaceModels])

Matrix Equation Solvers