Two distinct models for self-similar and self-affine river basins are numerically investigated. They yield fractal aggregation patterns following nontrivial power laws in experimentally relevant distributions. Previous numerical estimates on the critical exponents, when existing, are confirmed and superseded. A physical motivation for both models in the present framework is also discussed
ABSTRACT. An expression of the hydrologic response of fractal networks is derived by means of the cl...
A cellular model introduced for the evolution of the fluvial landscape is revisited using extensive ...
A pair of nonlinear programming models is built to explain the fractal structure of systems of citie...
Two distinct models for self-similar and self-affine river basins are numerically investigated. They...
Two distinct models for self-similar and self-affine river basins are numerically investigated. They...
Seemingly unrelated empirical hydrologic laws and several experimental facts related to the fractal ...
Seemingly unrelated empirical hydrologic laws and several experimental facts related to the fractal ...
The universal fractality of river networks is very well known, however understanding of their underl...
In analyzing the literature on the fractal nature of river networks one can recognize several points...
Geological structure influences the form, length and slope of rivers. An approach never used in the ...
All the geophysical phenomena including river networks and flow time series are fractal events inher...
Hack’s law is reviewed, emphasizing its implications for the elongation of river basins as well as i...
Ever since Mandelbrot (1975, 1983) coined the term, there has been speculation that river networks a...
The geometric pattern of the stream network of a drainage basin can be viewed as a \u201cfractal\u20...
An expression of the hydrologic response of fractal networks is derived by means of the classical ap...
ABSTRACT. An expression of the hydrologic response of fractal networks is derived by means of the cl...
A cellular model introduced for the evolution of the fluvial landscape is revisited using extensive ...
A pair of nonlinear programming models is built to explain the fractal structure of systems of citie...
Two distinct models for self-similar and self-affine river basins are numerically investigated. They...
Two distinct models for self-similar and self-affine river basins are numerically investigated. They...
Seemingly unrelated empirical hydrologic laws and several experimental facts related to the fractal ...
Seemingly unrelated empirical hydrologic laws and several experimental facts related to the fractal ...
The universal fractality of river networks is very well known, however understanding of their underl...
In analyzing the literature on the fractal nature of river networks one can recognize several points...
Geological structure influences the form, length and slope of rivers. An approach never used in the ...
All the geophysical phenomena including river networks and flow time series are fractal events inher...
Hack’s law is reviewed, emphasizing its implications for the elongation of river basins as well as i...
Ever since Mandelbrot (1975, 1983) coined the term, there has been speculation that river networks a...
The geometric pattern of the stream network of a drainage basin can be viewed as a \u201cfractal\u20...
An expression of the hydrologic response of fractal networks is derived by means of the classical ap...
ABSTRACT. An expression of the hydrologic response of fractal networks is derived by means of the cl...
A cellular model introduced for the evolution of the fluvial landscape is revisited using extensive ...
A pair of nonlinear programming models is built to explain the fractal structure of systems of citie...