Spirolateral-Type Images from Integer Sequences

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Reference

Kerry Mitchell: Spirolateral-Type Images from Integer Sequences. In: Bridges 2013. Pages 403–406

DOI

Abstract

The ideas underlying spirolaterals can be extended using sequences of positive integers, resulting in several new classes of images. These images can be open or closed, symmetric or asymmetric, simple or complex. Examples are shown using digit sum, Kolakoski, and Fibonacci word sequences.

Extended Abstract

Bibtex

Used References

[1] E.W. Weisstein, Spirolateral. From MathWorld--A Wolfram Web Resource. http://mathworld.wolfram.com/Spirolateral.html.

[2] R.J. Krawczyk, The Art Of Spirolateral Reversals,ISAMA 2000.

[3] OEIS Foundation Inc., The On-Line Encyclopedia of Integer Sequences, http://oeis.org/A007953. 2011.

[4] OEIS Foundation Inc., The On-Line Encyclopedia of Integer Sequences, http://oeis.org/A000120. 2011.

[5] E.W. Weisstein, Kolakoski Sequence. From MathWorld--A Wolfram Web Resource. http://mathworld.wolfram.com/KolakoskiSequence.html.

[6] OEIS Foundation Inc., The On-Line Encyclopedia of Integer Sequences, http://oeis.org/A000002. 2011.

[7] A. Monnerot, The Fibonacci Word Fractal. preprint. 2009.

[8] L.K. Mitchell, Bagpipe Jazz, http://kerrymitchellart.com/gallery18/bagpipejazz.html.

[9] L.K. Mitchell, Me and My Shadow, http://kerrymitchellart.com/gallery20/meandmyshadow.html.


Links

Full Text

http://archive.bridgesmathart.org/2013/bridges2013-403.pdf

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Sonstige Links

http://archive.bridgesmathart.org/2013/bridges2013-403.html