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작성자숙제하고놀지 조회 17회 작성일 2021-01-19 12:05:16 댓글 0

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What Is A Fractal (and what are they good for)?

Fractals are complex, never-ending patterns created by repeating mathematical equations. Yuliya, a undergrad in Math at MIT, delves into their mysterious properties and how they can be found in technology and nature.

Learn more about all the stuff that MIT is doing and researching with fractals here: https://www.pinterest.com/mitk12videos/what-is-a-fractal-and-what-are-they-good-for/
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Find us online!
Facebook: http://www.facebook.com/MITK12
Twitter: http://www.twitter.com/MITK12Videos
http://k12videos.mit.edu
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made with love at MIT
Creative Commons: CC BY-NC-SA, MIT
http://k12videos.mit.edu/terms-and-conditions
Hosted by: Yuliya Klochan
Written by: Elizabeth Choe \u0026 Yuliya Klochan
Additional Scripting by: George Zaidan
Content Reviewer: Dr. Kwang Don Choe

Executive Producer \u0026 Doodles: Elizabeth Choe
Director: George Zaidan
Camera: Adam Morrell
Editor \u0026 Motion Graphics: Per Hoel

Theme song: Anthony Thomas \u0026 Neil Aggarwal

Music: “Unanswered Questions” by Kevin Macleod (http://incompetech.com/music/royalty-free/index.html?isrc=USUAN1200025)

Fractals in nature pictures: http://commons.wikimedia.org/wiki/File:Mandelriver.jpg and https://theyinfactor.files.wordpress.com/2013/06/236085main_milkyway-full.jpg (NASA/JPL-Caltech) and http://en.wikipedia.org/wiki/User:Tchock00 and http://upload.wikimedia.org/wikipedia/commons/d/db/Lightning_over_Oradea_Romania_cropped.jpg
Menger Sponge visualization from https://www.youtube.com/watch?v=hHsFUmMFIX0
DNA chromatin fractal globule visualization courtesy of Maxim Imakaev and the Mirny Lab at MIT (http://mirnylab.mit.edu/)

Special thanks:
MIT Radio Club, Prof. John Essignmann \u0026 Ellen Essignmann, Dr. Kwang Don Choe, Max Imakaev

Calculating fractal dimensions

In this video I briefly describe what a fractal dimension is and how to calculate it.

무한 자기복제! 프랙탈 / YTN 사이언스

[YTN 사이언스 기사원문] http://www.ytnscience.co.kr/program/program_view.php?s_mcd=1084\u0026s_hcd=\u0026key=201405291431357685
보는 이의 탄성을 자아내는 몽환적인 아름다움을 지닌 작품들인기 애니메이션의 재미를 더하는 컴퓨터 그래픽과 불규칙해 보이는 자연의 숨겨진 놀라운 규칙성!이들의 공통점은 바로 '프랙탈'인데요자기 복제를 통해 자연과 일상에 신비한 패턴을 만들어내는 프랙탈의 놀라운 세계를 지금부터 만나보시죠

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