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Preface (2000) | 1 | |
Overview of fractals and multifractals (2000) | 9 | |
I | Advances in Old but Open Topics (2000) | 49 |
1 | Tile self-affinity: close-up on a versatile family (2000) | 50 |
2 | Steps toward a definition of self-affine functions (2000) | 83 |
3 | Fractal dimensions of Wiener Brownian motion, random walk, and their clusters: 2, 3/2, 4/3, 1, and the new "transient" 5/3 (2000) | 111 |
4 | Still growing Weierstrass family of functions (M 1982F, 2000) | 142 |
5 | Iso- and heterodiffusion, and statistics using the bridge range; mesodiffusion (2000) | 155 |
6 | Diffusion self-affine fractal functions: their stationarity in logarithmic time (2000) | 172 |
II | Broad Continuing Issues (2000) | 187 |
7 | Experimental power-laws suggest that self-affine scaling is ubiquitous in nature (2000) | 187 |
8 | Recorded history and personal recollections (2000) | 204 |
III | Introductions from the 1960s | 231 |
9 | Self-affinity and Hurst's law (M 1965h) | 231 |
10 | Noah, Joseph and operational hydrology (M & Wallis 1968) | 236 |
IV | Fractional Brownian Motions | 253 |
11 | Fractional Brownian motions, fractional noises and applications (M & Van Ness 1968) Appendix (2000) | 254 |
12 | Computer experiments with fractional Gaussian noises. Part 1: Sample graphs, averages and variance (M & Wallis 1969a) | 283 |
13 | Computer experiments with fractional Gaussian noises: Part 2: Rescaled bridge ranges and "pox diagrams" (M & Wallis 1969a) | 306 |
14 | Computer experiments with fractional Gaussian noises. Part 3: Mathematical appendix (M & Wallis 1969a) | 327 |
15 | Fast fractional Gaussian noise generator (M 1971f) | 339 |
16 | Broken-line approximation to fractional noise (M 1972o) | 357 |
V | Fractional Brownian Surfaces | 361 |
17 | Poisson approximation of the multi-temporal Brownian functions and generalizations (M 1975b) | 363 |
18 | Geometrv of homogeneous scalar turbulence: iso-surface fractal dimensions 5/2 and 8/3 (M 1975f) | 368 |
19 | Earth's relief, shape and fractal dimension of coastlines, and number-area rule for islands (M 1975w) | 390 |
20 | Midpoint displacement cartoon surfaces (M 1988p) | 402 |
VI | Self-Affine Cartoons in Grids; Their Multiple Fractal Dimensions | 423 |
21 | Self-affinity and fractal dimension (M 1985l) | 425 |
22 | Diagonally self-affine fractal cartoons. Part 1: Mass, box and gap dimensions, local or global (M 1986t) | 437 |
23 | Diagonally self-affine fractal cartoons. Part 2: Length and area "anomalies" (M 1986t) | 453 |
24 | Diagonally self-affine fractal cartoons. Part 3: Anomalous Hausdorff dimension and multifractal "localization" (M 1986t) Foreword (2000) | 463 |
VII | R/S Analysis and Its Uses | 481 |
25 | Robustness of R/S in measuring non-periodic global dependence (M & Wallis 1969c) | 483 |
26 | Limit theorems on the self-normalized bridge range (M 1975z) | 517 |
27 | Global dependence in geophysical and other records (M & Wallis 1969b) | 538 |
28 | Secular pole motion and Chandler wobble (McCamy & M 1970) | 562 |
29 | Clustering in a point process: intertoken histograms and R/S pox diagrams (Damerau & M 1973) | 584 |
30 | Global (long-term) dependence in economics and finance (long foreword and excerpts from M 1969e, M 1971n, M 1972c) | 601 |
31 | Fractal aspects of computer memories (foreword and the abstract of Voldman, M, Hoevel, Knight & Rosenfeld 1983) | 611 |
Comulative Bibliography | 613 | |
Index | 637 |
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Add Gaussian Self-Affinity and Fractals, This third volume of the Selected Works focusses on a detailed study of fraction Brownian motions. The fractal themes of self-affinity and globality are presented, while extensive introductory material, written especially for this book, precedes the p, Gaussian Self-Affinity and Fractals to the inventory that you are selling on WonderClubX
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Add Gaussian Self-Affinity and Fractals, This third volume of the Selected Works focusses on a detailed study of fraction Brownian motions. The fractal themes of self-affinity and globality are presented, while extensive introductory material, written especially for this book, precedes the p, Gaussian Self-Affinity and Fractals to your collection on WonderClub |