A new quantitative characterization of landscape-forming processes in
the general framework of self-organized criticality and of fractal ana
lyses is proposed. The coupled processes considered are threshold-inde
pendent hillslope evolutions and threshold-dependent fluvial transport
phenomena. From a body of experimental and theoretical evidence we ar
gue that geomorphological thresholds, principles of minimum energy exp
enditure and concepts of self-organized criticality are of crucial imp
ortance for the understanding of the basic general mechanisms which go
vern landscape evolution. This paper considerably extends both the the
oretical framework and the empirical evidence for a recently developed
theory which incorporates the above general principles. The modeling
of landscape evolution by principles of self-organization is accomplis
hed through the introduction of diffusion processes operating mainly o
n the hillslopes and the coupling of these processes with the fluvial
evolution of the network previously studied through principles of self
-organized criticality. The effects of spatial variability of surface
erodibility are investigated under the general framework of random spa
ce functions with a correlation structure. Finally, a fractal analysis
of the characteristics of the resulting landscape is performed and co
mpared with recent results from real landforms to suggest the relation
ship of landscape fractal dimensions with the underlying landscape-for
ming processes.