Introduction Cantor Set Dragon Curve Mandelbrot Set Other Fractals Significance & Applications References

References

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Lambert, N., Latham, W., & Leymarie, F. F. (2013). The Emergence and Growth of Evolutionary Art – 1980-1993. Leonardo, 46(4), 367-375. https://doi-org.dist.lib.usu.edu/10.1162/LEON_a_00608

Mandelbrot, B. B., & Frame, M. (1987). Fractals. Encyclopedia of physical science and technology, 5, 579-593.

Nazeer, W., Kang, S., Tanveer, M., & Shahid, A. (2015). Fixed point results in the generation of Julia and Mandelbrot sets. Journal of Inequalities & Applications, 2015(1), 1-16. https://doi-org.dist.lib.usu.edu/10.1186/s13660-015-0820-3

Negi, A., Garg, A., & Agrawal, A. (2014). Construction of 3D Mandelbrot Set and Julia Set. International Journal of Computer Applications, 85(15).

Nelson, D. R. (2019). The cantor set-a brief introduction. University of California & Berkeley, Berkeley, CA, 94704.

Ngai, S. M., & Nguyen, N. (2003). The Heighway dragon revisited. Discrete & Computational Geometry, 29(4), 603-623.

Ryde, K. (2014). Iterations of the Dragon Curve.

Singh, B., & Rani, M. (2018). Pattern in Quadratic Mandelbrot Sets. Chaos & Complexity Letters, 12(1), 61-68.

Tabachnikov, S. (2014). Dragon Curves Revisited. Mathematical Intelligencer, 36(1), 13-17. https://doi-org.dist.lib.usu.edu/10.1007/s00283-013-9428-y

Uahabi, K. L., & Atounti, M. (2015). Applications of fractals in medicine. Annals of the University of Craiova-Mathematics and Computer Science Series, 42(1), 167-174.

Wolfe, J., & Tyrrell, J. (n.d.). What are fractals? Fractal Foundation. Retrieved December 16, 2021, from https://fractalfoundation.org/resources/what-are-fractals/