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Submitted
September 30, 2020
Accepted
December 23, 2020
Published
December 30, 2020
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Abstract

Batik is an Indonesian intangible cultural heritage that needs to be preserved. Indonesia has a variety of batik patterns such as Sasambo (Sasak, Samawa, and Mbojo) batik patterns from West Nusa Tenggara. This study aims to develop Sasambo batik patterns by using the Lindenmayer System (L-System). The Sasambo batik patterns developed in this study are of two types: Lumbung (rice barn) and Kangkung (water spinach) patterns. By applying the L-System, there are three different ways that can be done, namely (1) making the Sasambo batik patterns as axioms, (2) making the batik patterns as generators, and (3) combining the Sasambo patterns with fractals. Based on the new patterns produced using the L-System, the selection of generators should have the initial and final segments which are both in a single line position, so that the original patterns unchanged.

Keywords

L-System Sasambo Batik Patterns Fractal Patterns

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How to Cite
Marlina, S., Aini, Q., & Sudiarta, I. W. (2020). Pengembangan Motif Batik Sasambo dengan Sistem Lindenmayer. EIGEN MATHEMATICS JOURNAL, 3(2), 118–124. https://doi.org/10.29303/emj.v3i2.77
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References

  1. Badan Pengembangan Bahasa dan Perbukuan, Kementerian Pendidikan dan Kebudayaan Republik Indonesia. (2020, Februari 23). From KBBI Daring:
  2. https://kbbi.kemdikbud.go.id/entri/batik
  3. Bartle, R. G., & Donald, R. S. (2000). Introduction to Real Analysis. New York: John Wiley & Sons.
  4. Dewi, R. A. M., Rani, R. D., & Elita I. (2016). Geometri Fraktal Untuk Re-Desain Motif Batik Gajah Oling Banyuwangi. Jurnal Aksioma, vol 5.
  5. Falconer, K. (2003). Fractal Geometry. New York: John Wiley & Sons.
  6. Kodri, R. F. & Jullia T. (2017). Variasi Motif Batik Minahasa Berbasis Julia Set. Jurnal Mipa Unsrat.
  7. Lukman, M., Yun, H., & Achmad, H. D. (2007). Batik Fractal: Traditional Art to Modern Complexity. Procceding Genenrative Art X Milan Italia.
  8. Mandelbrot, B. B. (1993). The Fractal Geometry of Nature. San Diego: Academic Press.
  9. Marwan. (2012). Peran Faktor Penyekala pada Konstruksi Interpolasi Fraktal. Pijar MIPA, vol VI.
  10. Mishra, J. & Sarojananda M.. (2007). L-System Fractals. Journal Mathematics in Science and Engineering, vol. 209.
  11. Parmono, K. (2013). Nilai Kearifan Lokal dalam Batik Tradisional Kawung. Jurnal Filsafat, vol. 23.
  12. Prusinkiewicz, P. & Aristid L. (2004). The Algorithm Beauty of Plants. New York: Springer-Verlag.
  13. Ventrella, J. (2012). Brain-Filling Curves, Eyebrain Books.
  14. Wahdaniah, N. (2016). Pembelajaran Motif Batik Sasambo Nusa Tenggara Barat di Kelas Viii/A SMP Negeri 4 Sleman Yogyakarta. Skripsi Jurusan Pendidikan Seni Rupa Fakultas Bahasa dan Seni Universitas Negeri Yogyakarta.
  15. Wulandari, E. Y., Kosala, D. P., & Ahmad, K. (2017). Pengembangan Desain Batik Labako dengan Menggabungkan Geometri Graktal Kurva Naga dan Corak Daun Tembakau. Ilmu Dasar, Vol 18.
  16. Yuan, Q., Jian, L., & Haisong, H. (2016). Auto-Generation Method of Butterfly Pattern of Batik Based on Fractal Geometry. International Journal of Signal Processing, Image Processing and Pattern Recognition, vol. 9, no. 4.

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