Immersion in Mathematics: Unterschied zwischen den Versionen
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== Bibtex == | == Bibtex == | ||
| − | @inproceedings{bridges2016:25, | + | @inproceedings{bridges2016:25, |
author = {Judy Holdener}, | author = {Judy Holdener}, | ||
title = {Immersion in Mathematics}, | title = {Immersion in Mathematics}, | ||
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publisher = {Tessellations Publishing}, | publisher = {Tessellations Publishing}, | ||
address = {Phoenix, Arizona}, | address = {Phoenix, Arizona}, | ||
| − | url = {http://de.evo-art.org/index.php?title=Immersion_in_Mathematics}, | + | url = {http://de.evo-art.org/index.php?title=Immersion_in_Mathematics }, |
note = {Available online at \url{http://archive.bridgesmathart.org/2016/bridges2016-25.html}} | note = {Available online at \url{http://archive.bridgesmathart.org/2016/bridges2016-25.html}} | ||
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== Used References == | == Used References == | ||
Aktuelle Version vom 27. Dezember 2016, 12:14 Uhr
Inhaltsverzeichnis
Reference
Judy Holdener: Immersion in Mathematics. In: Bridges 2016, Pages 25–32.
DOI
Abstract
In this article I describe the meaning of my digital work of mathematical art titled “Immersion.”
Extended Abstract
Bibtex
@inproceedings{bridges2016:25,
author = {Judy Holdener},
title = {Immersion in Mathematics},
pages = {25--32},
booktitle = {Proceedings of Bridges 2016: Mathematics, Music, Art, Architecture, Education, Culture},
year = {2016},
editor = {Eve Torrence, Bruce Torrence, Carlo S\'equin, Douglas McKenna, Krist\'of Fenyvesi and Reza Sarhangi},
isbn = {978-1-938664-19-9},
issn = {1099-6702},
publisher = {Tessellations Publishing},
address = {Phoenix, Arizona},
url = {http://de.evo-art.org/index.php?title=Immersion_in_Mathematics },
note = {Available online at \url{http://archive.bridgesmathart.org/2016/bridges2016-25.html}}
}
Used References
[1] H. Abelson and A.A. diSessa, Turtle Geometry, MIT Press Series in Artificial Intelligence, (1981), MIT Press.
[2] W. Boy, “Ueberdie Curvatura integra und die Topologie geschlossener Flaechen.” Math. Annalen, 57 (1903), pp. 151-184.
[3] J. Holdener and M. Snipes, “Sources of Flow as Sources of Symmetry: Divergence Patterns of Sinusoidal Vector Fields,” Proceedings of Bridges 2014: Mathematics, Music, Art, Architecture, Culture, (2014), Tessellations Publishing, pp. 409–412, http://archive.bridgesmathart.org/ 2014/bridges2014-409.pdf (as of Jan. 4, 2015).
[4] L. Kennard, M. Zaremsky, and J. Holdener, “Generalized Thue-Morse sequences and the von Koch Curve,” International Journal of Pure and Applied Mathematics, 37(3), (2008).
[5] J. Ma and J. Holdener, “When Thue-Morse meets Koch,” Fractals: Complex Geometry, Patterns, and Scaling in Nature and Society, 13 (2005), pp. 191–206.
Links
Full Text
http://archive.bridgesmathart.org/2016/bridges2016-25.pdf
