Industrial Optimization 1.4
Local Optimization for Linear, Nonlinear, and Queuing Problems
 | Industrial
Optimization is a
Mathematica application
package designed to solve a wide range of optimization problems. It
provides established algorithms for linear and nonlinear optimization
as well as modern techniques such as genetic programming. Because the
package is an add-on for Mathematica, users also have access to
the Mathematica programming language and over 1,500 operations
that can be used to read, prepare, and analyze data in a single
application. |
To help novice users begin formulating and solving their problems immediately,
Industrial Optimization comes with built-in palettes, detailed
explanations, and examples in both electronic and bound formats. Default
behaviors have been chosen carefully to be able to handle most situations,
and all functions have an extensive assortment of options that allow
advanced users to specify each algorithm's behavior and output.
Regardless of the computational tool used, there are instances in
which conventional algorithms like Newton's method can't find an
optimum or in which convergence is very slow. For these
cases, Industrial Optimization provides users with other modern
and efficient techniques, such as evolutionary algorithms, to find a
solution.
About the Developer
Stefan Braun is the main developer of SmartCAE's Math Wizards
series: Industrial Optimization, Industrial Thermics, and Industrial
Electromagnetism. His focus is on industrial applications
of Mathematica, and he has done over 30 industrial projects
with Mathematica. He received his master's degree in technical
physics from the Munich University of Applied Sciences in 1994.
Product Support
For all inquiries, please contact the developer directly:
SmartCAE Stefan Braun
Marthastraße 9a
D-81825 München
Germany
phone: +49-(0)89-437-388-05
fax: +49-(0)89-437-380-61
email: stefan.braun@smartcae.de
web: http://www.smartcae.de
Industrial Optimization 1.4
requires Mathematica 3.0-5.2 and is available for all Mathematica
platforms.
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