Biblioteca Dr. Antonio Monteiro · Catálogo | |
LDR | ·····pam##22·····#a#4500 |
001 | 003306 |
005 | 20170919160523.0 |
008 | 930305s1993####mauaf####b####001#0#eng## |
245 | 00 | $a Classics on fractals / $c edited by Gerald A. Edgar. |
260 | ## | $a Reading, Mass. : $b Addison-Wesley, Advanced book program, $c c1993. |
300 | ## | $a x, 366 p., [4] p. de láms. : $b il. (algunas col.) ; $c 24 cm. |
440 | #0 | $a Studies in nonlinearity |
546 | ## | $a Algunos artículos han sido traducidos del alemán, francés o ruso. |
504 | ## | $a Incluye referencias bibliográficas e índice. |
505 | 00 | $t On continuous functions of a real argument that do not have a well-defined differential quotient / $r Karl Weierstrass -- $t On the power of perfect sets of points / $r Georg Cantor -- $t On a continuous curve without tangents constructible from elementary geometry / $r Helge von Koch -- $t On the linear measure of point sets : a generalization of the concept of length / $r Constantin Carathéodory -- $t Dimension and outer measure / $r Felix Hausdorff -- $t General spaces and Cartesian spaces / $r Karl Menger -- $t Improper sets and dimension numbers (excerpt) / $r Georges Bouligand -- $t On a metric property of dimension / $r L. Pontrjagin and L. Schnirelmann -- $t On the sum of digits of real numbers represented in the dyadic system / $r A. S. Besicovitch -- $t On rational approximation to real numbers / $r A. S. Besicovitch -- $t On dimensional numbers of some continuous curves / $r A. S. Besicovitch and H. D. Ursell -- $t Plane or space curves and surfaces consisting of parts similar to the whole / $r Paul Lévy -- $t Additive functions of intervals and Hausdorff measure / $r P. A. P. Moran -- $t The dimension of Cartesian product sets / $r J. M. Marstrand -- $t On the complementary intervals of a linear closed set of zero Lebesgue measure / $r A. S. Besicovitch and S. J. Taylor -- $t On some curves defined by functional equations / $r Georges de Rham -- $t $\epsilon$-entropy and $\epsilon$-capacity of sets in functional spaces (excerpt) / $r A. N. Kolmogorov and V. M. Tihomirov -- $t A simple example of a function, which is everywhere continuous and nowhere differentiable / $r Karl Kiesswetter -- $t How long is the coast of Britain? Statistical self-similarity and fractional dimension / $r Benoit Mandelbrot $g [Science 156 (1967), no. 3775, 636-638]. |
510 | 4# | $a MR, $c 2005f:28002 |
020 | ## | $a 0201587017 |
700 | 1# | $a Edgar, Gerald A., $d 1949- $4 edt |
650 | #0 | $a Fractals. |
084 | ## | $a 28-06 (01A75 28-03 28A78 28A80) $2 msc2000 |
010 | ## | $a ###93015116# |
040 | ## | $a DLC $c DLC $d DLC |
856 | ## | $u https://people.math.osu.edu/edgar.2/books/cof/errata.pdf $y Errata (PDF) |
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