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Now approaching its tenth year, this hugely successful book presents an unusual attempt to publicise the field of Complex Dynamics. The text was originally conceived as a supplemented catalogue to the exhibition "Frontiers of Chaos", seen in Europe and the United States, and describes the context and meaning of these fascinating images. A total of 184 illustrations - including 88 full-colour pictures of Julia sets - are suggestive of a coffee-table book. However, the invited contributions which round off the book lend the text the required formality. Benoit Mandelbrot gives a very personal account, in his idiosyncratic self-centred style, of his discovery of the fractals named after him and Adrien Douady explains the solved and unsolved problems relating to this amusingly complex set.
Zakup książki
The beauty of fractals. Images of complex dynamical systems, HeinzOtto Peitgen, Peter H. Richter
- Język
- Rok wydania
- 1986
- Oprawa
- (twarda),
- Stan książki
- Bardzo dobry
- Cena
- 55,09 zł
Metody płatności
Brakuje nam tutaj Twojej recenzji.
- Tytuł
- The beauty of fractals. Images of complex dynamical systems
- Język
- angielski
- Autorzy
- HeinzOtto Peitgen, Peter H. Richter
- Wydawca
- Springer
- Rok wydania
- 1986
- Oprawa
- twarda
- ISBN10
- 3540158510
- ISBN13
- 9783540158516
- Seria
- Kategorie
- Ocena
- 4,35 z 5
- Opis
- Now approaching its tenth year, this hugely successful book presents an unusual attempt to publicise the field of Complex Dynamics. The text was originally conceived as a supplemented catalogue to the exhibition "Frontiers of Chaos", seen in Europe and the United States, and describes the context and meaning of these fascinating images. A total of 184 illustrations - including 88 full-colour pictures of Julia sets - are suggestive of a coffee-table book. However, the invited contributions which round off the book lend the text the required formality. Benoit Mandelbrot gives a very personal account, in his idiosyncratic self-centred style, of his discovery of the fractals named after him and Adrien Douady explains the solved and unsolved problems relating to this amusingly complex set.