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K. Kashiwaya (1983)
A mathematical model for the temporal change of drainage densityTrans. Japan. Geomorph. Union, 4
K. Kashiwaya (1986)
A mathematical model of erosional process of a mountainTrans. Japan. Geomorph. Union, 7
K. Kashiwaya (1979)
ON THE STOCHASTIC MODEL OF RILL DEVELOPMENT IN SLOPE SYSTEM, 52
R. Ruhe (1952)
Topographic discontinuities of the Des Moines lobe [Iowa-Minnesota]American Journal of Science, 250
S. Schumm (1956)
EVOLUTION OF DRAINAGE SYSTEMS AND SLOPES IN BADLANDS AT PERTH AMBOY, NEW JERSEYGeological Society of America Bulletin, 67
S. A. Schumm (1956)
Evolution of drainage systems and slopes in badlands at Perth Amboy, New JerseyGeophys. Res. Lett., 67
K. Kashiwaya (1980)
A STUDY OF RILL DEVELOPMENT PROCESS BASED ON FIELD EXPERIMENTS, 53
F. Ahnert, L. Leopold, M. Wolman, J. Miller (1965)
Fluvial Processes in Geomorphology
R. V. Ruhe (1952)
Topographic discontinuities of the Des Moines lobeGeol. Soc. America Bull., 250
Atsuyuki Yamamoto, K. Kashiwaya, K. Fukuyama (1985)
Periodic variations of grain size in Pleistocene sediments in Lake Biwa and Earth-orbital cyclesGeophysical Research Letters, 12
M. Morisawa (1964)
Development of drainage systems on an upraised lake floorAmerican Journal of Science, 262
A theoretical equation was developed to express the time variation of drainage density in a basin or geomorphic surface: Di(t, T) is the drainage density at time T on the i‐th basin or geomorphic surface, which was formed at time t; β i′(τ) is a factor related to the erosional force causing the development of the rivers of the basin or surface at time τ; δi is the maximum drainage density; and Di is the initial drainage density on the i‐th geomorphic surface or basin. The equation is based on the assumption that the drainage density increases with time until it reaches a specific upper limit δi(t)), the maximum drainage density, which is related to certain physical properties of the basin. The equations for various dated basins or geomorphic surfaces can be combined into one modified equation if the same relative erosional forces have acted on those basins or surfaces (β i′(t) = β i′(t) and if the basins or surfaces have the same physical properties δi(t) = δi(t), (Di = D0). The application of this equation to coastal terraces and glacial tills shows that the model is compatible with observed drainage densities on various dated basins or surfaces.
Earth Surface Processes and Landforms – Wiley
Published: Jan 1, 1987
Keywords: ; ;
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