A Selected Bibliography of Publications by, and about, Benoˆıt ...
A Selected Bibliography of Publications by, and about, Benoˆıt ...
A Selected Bibliography of Publications by, and about, Benoˆıt ...
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REFERENCES 140<br />
M<strong>and</strong>elbrot:1986:SAFa<br />
[Man86c] Benoît B. M<strong>and</strong>elbrot. Self-affine fractal sets. I. The basic fractal<br />
dimensions. In Fractals in physics (Trieste, 1985), pages 3–<br />
15. North-Holl<strong>and</strong> Publishing Co., Amsterdam, The Netherl<strong>and</strong>s,<br />
1986.<br />
M<strong>and</strong>elbrot:1986:SAFb<br />
[Man86d] Benoît B. M<strong>and</strong>elbrot. Self-affine fractal sets. II. Length <strong>and</strong> surface<br />
dimensions. In Fractals in physics (Trieste, 1985), pages<br />
17–20. North-Holl<strong>and</strong> Publishing Co., Amsterdam, The Netherl<strong>and</strong>s,<br />
1986.<br />
M<strong>and</strong>elbrot:1986:SAFc<br />
[Man86e] Benoît B. M<strong>and</strong>elbrot. Self-affine fractal sets. III. Hausdorff dimension<br />
anomalies <strong>and</strong> their implications. In Fractals in physics<br />
(Trieste, 1985), pages 21–28. North-Holl<strong>and</strong> Publishing Co., Amsterdam,<br />
The Netherl<strong>and</strong>s, 1986.<br />
M<strong>and</strong>elbrot:1988:IMD<br />
[Man88] B. B. M<strong>and</strong>elbrot. An introduction to multifractal distribution<br />
functions. In R<strong>and</strong>om fluctuations <strong>and</strong> pattern growth (Cargèse,<br />
1988), volume 157 <strong>of</strong> NATO Adv. Sci. Inst. Ser. E Appl. Sci.,<br />
pages 279–291. Kluwer Academic Publishers, Norwell, MA, USA,<br />
<strong>and</strong> Dordrecht, The Netherl<strong>and</strong>s, 1988.<br />
M<strong>and</strong>elbrot:1989:FASb<br />
[Man89a] B. B. M<strong>and</strong>elbrot. Fractals <strong>and</strong> an art for the sake <strong>of</strong> science. In<br />
Resch <strong>and</strong> Williams [RW89], pages 21–24. CODEN ???? ISBN<br />
0-08-037921-4. ISSN 0024-094X (print), 1530-9282 (electronic).<br />
LCCN N 7433.8 C66 1989. URL http://www.acm.org:80/pubs/<br />
citations/proceedings/graph/73877/p21-m<strong>and</strong>elbrot/. Also<br />
published as 1989 Supplement to Leonardo: Journal <strong>of</strong> the International<br />
Society for the Arts, Sciences <strong>and</strong> Technology.<br />
M<strong>and</strong>elbrot:1989:CMM<br />
[Man89b] Benoît B. M<strong>and</strong>elbrot. A class <strong>of</strong> multinomial multifractal measures<br />
with negative (latent) values for the “dimension” f(α). In<br />
Fractals’ physical origin <strong>and</strong> properties (Erice, 1988), volume 45<br />
<strong>of</strong> Ettore Majorana Internat. Sci. Ser. Phys. Sci., pages 3–29.<br />
Plenum Press, New York, NY, USA; London, UK, 1989.