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A Selected Bibliography of Publications by, and about, Benoˆıt ...

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REFERENCES 136<br />

M<strong>and</strong>elbrot:1982:MCP<br />

[Man82c] Benoît M<strong>and</strong>elbrot. Des monstres de Cantor et de Peano àla<br />

géométrie fractale de la nature. (French) [Cantor <strong>and</strong> Peano monsters<br />

in the fractal geometry <strong>of</strong> nature]. In ????, volume 29 <strong>of</strong> Collect.<br />

Points Sér. Sci., pages 226–251. Seuil, Paris, France, 1982.<br />

M<strong>and</strong>elbrot:1982:DSD<br />

[Man82d] Benoît M<strong>and</strong>elbrot. On discs <strong>and</strong> sigma discs, that osculate the<br />

limit sets <strong>of</strong> groups <strong>of</strong> inversions. The Mathematical Intelligencer,<br />

4(??):??, ???? 1982. CODEN MAINDC. ISSN 0343-6993 (print),<br />

1866-7414 (electronic).<br />

M<strong>and</strong>elbrot:1982:FGN<br />

[Man82e] Benoît B. M<strong>and</strong>elbrot. The fractal geometry <strong>of</strong> nature. W. H.<br />

Freeman <strong>and</strong> Company, New York, NY, USA, 1982. ISBN 0-<br />

7167-1186-9. v + 460 pp. LCCN QA447 .M25 1982; QA447<br />

.M357 1982. Schriftenreihe für den Referenten. [Series for the<br />

Referee].<br />

M<strong>and</strong>elbrot:1983:EFM<br />

[Man83a] Benoît B. M<strong>and</strong>elbrot. An explicit fractal model <strong>of</strong> percolation<br />

clusters. In Percolation structures <strong>and</strong> processes, volume 5 <strong>of</strong><br />

Ann. Israel Phys. Soc., pages 59–80. Adam Hilger Ltd., Bristol,<br />

UK, 1983.<br />

M<strong>and</strong>elbrot:1983:FGN<br />

[Man83b] Benoît B. M<strong>and</strong>elbrot. The Fractal Geometry <strong>of</strong> Nature. W. H.<br />

Freeman <strong>and</strong> Company, New York, NY, USA, 1983. ISBN 0-<br />

7167-1186-9. 468 + 1 pp. LCCN QA447 .M271 1983. Updated<br />

<strong>and</strong> augment edition <strong>of</strong> [Man83b], but with same ISBN.<br />

M<strong>and</strong>elbrot:1983:QMC<br />

[Man83c] Benoît B. M<strong>and</strong>elbrot. On the quadratic mapping z → z 2 − µ<br />

for complex µ <strong>and</strong> z: The fractal structure <strong>of</strong> its M set, <strong>and</strong><br />

scaling. Physica D, Nonlinear phenomena, 7(1–3):224–239, May<br />

1983. CODEN PDNPDT. ISSN 0167-2789 (print), 1872-8022<br />

(electronic). URL http://www.sciencedirect.com/science/<br />

article/pii/0167278983901288. Order in chaos (Los Alamos,<br />

NM, 1982).

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