Subject pages attached to craig:music/computer/algorithmic

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1.

Techniques for Algorithmic Composition of Music [Adam Alpern] This paper is an overview of various techniques used by the author over the last 3 years in the production of computer-generated music. It covers work using semi-random noise, chaotic dynamical systems, contour analysis, and evolutionary programming. URL: http://hamp.hampshire.edu/~adaF92/algocomp/algocomp95.html#Notes_5

2.	Henon Map Correlation Dimension [J. C. Sprott] The Henon map is a prototypical 2-D invertible iterated map with chaotic solutions proposed by the French astronomer Michel Henon (M. Henon, Commun. Math. Phys. Phys. 50, 69-77 (1976)) as a simplified model of the Poincare map for the Lorenz model: URL: http://sprott.physics.wisc.edu/chaos/henongp.htm
3.	My Adventures in Chaotic Time Series Analysis [Eric R. Weeks] This is a side project of mine, learning more about chaotic time series analysis. My motivation is that I have some time series from my experiment which I would like to analyze. I think some of them are chaotic, whereas others are clearly periodic. URL: http://glinda.lrsm.upenn.edu/~weeks/research/tseries1.html#henon
4.	Various Time Series [Eric A. Wan ] Mackey-Glass, Henon, Ikeda, Lorenz, and Sunspot series. URL: http://www.ece.ogi.edu/~ericwan/data.html
5.	Ikeda Map Matlab function for the Ikeda Map. URL: http://www.ece.ogi.edu/~ericwan/DATA/ikeda.m

6.	Fractal Music Project Fractal music is a result of a recursive process where an algorithm is applied multiple times to process its previous output. In wider perspective all musical forms, both in micro and macro level can be modelled with this process. URL: http://www-ks.rus.uni-stuttgart.de/people/schulz/fmusic/index.html
7.	The Well-Tempered Fractal v3.0 The Well-Tempered Fractal is a program which composes musical melodies by mapping fractal images to musical scales. Ten different fractal types may be mapped to twenty-one different musical scales. Twenty symmetry operators may be applied to the image as it is plotted. URL: http://www-ks.rus.uni-stuttgart.de/people/schulz/fmusic/wtf/
8.	The Fractal Music Bibliography List of papers dealing with the musical applications of fractal music. URL: http://www-ks.rus.uni-stuttgart.de/people/schulz/fmusic/biblio.html

9.	Applet plotting the keda map URL: http://members.home.net/bigcats/ikedamap.html

10.	Quick guide to Mandelbrot and Julia sets This guide assumes your primary interest in the M-set is as an explorer, and that you have a fractal-drawing program such as Fractint and know how to zoom with it. (If you are looking for a fractal-generating program click here. If you do not know how to bring up an image of the M-set and zoom into it read the program's documentation.) URL: http://www.iprimus.ca/~derbyshire/manguide.html
11.	Mandelbrot SCI-FAQ Lots of questions and answers about the Mandelbrot set. URL: http://fractals.iuta.u-bordeaux.fr/sci-faq/mandelbrot.html
12.	Mandelbrot Calculations Calculation discussion and optimizations which are possible to do. URL: http://www.students.tut.fi/~warp/Mandelbrot/
13.	interactive web mandelbrot viewer URL: http://www.reesbevan.freeserve.co.uk/fractal.htm

14.

tkmusinum-1.0 What the program does is counts in the multiple and number base of your choice, then adds the digits. The result is then mapped, or corresponded to a particular note of a particular scale. Some very interesting and "fractal" results can be achieved. URL: http://www.geocities.com/akjmicro/tkmusinum.html