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MathModelica System Designer Professional

Easy model composition Performing and handling simulations Unparalleled analysis capabilities

Mathematica 7 compatible

"Modeling and simulation are becoming more important on a yearly basis. MathModelica System Designer Professional is a very important tool here."

Roger Germundsson, Wolfram Research Inc.

Modeling, simulation, analysis, and documentation

Put your planning time and energy where it is most effective. Using the MathModelica System Designer Professional you will have the tool you need to make the most out of your modelbased design. MathModelica System Designer Professional is targeted towards research in industry and academia. It offers unparalleled analysis capabilities, making it possible to take full advantage of Mathematica for pre and post processing of models, simulations, and results.

Basic user examples

The following examples illustrate basic usage of MathModelica System Designer Professional. Naturally, all examples shown for MathModelica System Designer also work in the professional version. All examples are pdf versions of Mathematica notebooks.

  • Hello World
    The most basic Modelica model is a differential equation. In this example we implement and simulate a differential equation within the Mathematica notebook environment.
  • Electric Circuit
    This notebook illustrates how a model of an electric circuit may be developed directly in a Mathematica notebook.
  • Frequency Analysis
    This notebook is an example of how Mathematica can be utilized for frequency analysis. First we will define a Modelica model of a weak axis, then we will develop a simple Mathematica program to perform fourier analysis.
  • Optimization Sample
    This notebook is an example of how the powerful scripting language of Mathematica can be utilized to solve non-trivial optimization problems that contain dynamic simulations. Using MathModelica System Designer Professional scripting we will find a damping for a translational spring-damper such that the step response is as "close" as possible to the step response from a first order system.

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