hide random home http://www.maths.monash.edu.au/people/tdr/welcome.html (Einblicke ins Internet, 10/1995)

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InterCall & Mathematica

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* New Cool Stuff Here *

Applications Animations Planetarium Notebooks

oMathematica

For information about Mathematica see the Mathematica Home Page. An archive of Mathematica related material is kept at MathSource Home Page. You can directly keyword search MathSource to find a Mathematica package or document etc. Inside your WWW reader you might need to use MathReader to view the Notebooks referenced in this document. [UPDATE: there is now a Notebook to HTML conversion program (nb2html), which will let you view Notebooks directly as HTML documents.]

oWhat is InterCall?

InterCall is a package that lets you to import external code (typically Fortran) into Mathematica (the computer algebra program).

With InterCall you can:

More information and examples are given below. Contact intercall_forward@wri.com for other queries.

oSome Applications of Mathematica and InterCall

Here's a list of applications involving differential equations: And more application areas will be placed here soon, including one about a Fire animation (760K). For now have a look at the MathSource entries about the Traveling Salesman Problem (see also the 100K QuickTime animation) and also a Notebook about Mandelbrot computation (see also the graphic, and now the HTML version).

oInterCall Information

Here's a short flyer (6K) about InterCall. There are a couple of newsletters around too: And there are quite a few Notebooks at MathSource, as well as some equivalent HTML Notebooks kept here. See, for example, the NAG/IMSL and more NAG/IMSL examples. And also the Mandelbrot compiling, and Fire examples.

Contact intercall_forward@wri.com for ordering information.

oMathematica Graphics Gallery

Here's a short graphics gallery rendered with Mathematica:

Beethoven Dodge Spanish Galleon Triceratops

Click on the above images to view them full size. And here are some more: Cow, Hammer-head Shark, Volkswagen, '57 Chevy, P51 Mustang, Foot Bones, Tennis Shoe, Roman Sandal, etc. And here are the original datasets that these images were rendered from.

oPlanetarium

Here's a useful Planet Chart (36K) for 1994. It was created using the Planetarium.m package written for Mathematica. (See information and manual.) The Planet Chart given here has been converted to GIF format, but the Planetarium.m package produces a higher resolution Postscript version. The package can produce many useful plots, for example here's a plot of the Total Eclipse that occured on 1 Nov 1948. And here's a radial starchart centred on the constellation of Crux (the Southern Cross). Animations can be done too. Here's a QuickTime animation (350K) of the planets for the next 10 years. And here's a small QuickTime animation of a simulation of comet Shoemaker-Levy/9 (42K) hitting Jupiter.

oFluid Flow

Here's a QuickTime animation of unsteady fluid flow (900K) around a cylinder. The animation was computed using InterCall and Mathematica. And here's a comparison with the experimental (50K) result. For higher Reynolds numbers here's what the flow would look like.

oMiscellaneous

Submit Comments and Questions | Related Mathematica Web Sites | Interactive Mathematica Access

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o Contact Terry Robb at tdr@vaxc.cc.monash.edu.au o
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