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- W2014938423 abstract "Extended fractal analysis method can analyze the fractal character (i.e. self-similarity) objectively, especially thedifference and change of the shape and the structure in different observation scale intervals. As one of the commonfractal objects, river on the map can be surveyed its length and quantified the complexity of its shape and structure aswell as its partial details with Extended Fractal Dimension Analysis method (abbreviated as EFDA). Compared to thetraditional method, EFDA has unparalleled advantages. Considering the extended fractal character with scaling variance,and based on its simulating function adopting the Inverse Logistic Model, the paper gained the extended fractal functionfor quantifying the length of the river depending on the different observing scales. Furthermore, based on themathematical derivation of its simulating function and fractal analysis, the paper obtained the relevant parameter forestablishing Meta Fractal Dimension (abbreviated as MFD) Model to quantify the local complexity of the river on themap. Several experiments based on the China's seven major rivers done indicate that this method is easy to operate andhas a relatively high calculation precision and a logical result of spatial analysis." @default.
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- W2014938423 date "2008-10-31" @default.
- W2014938423 modified "2023-09-23" @default.
- W2014938423 title "Extended fractal analysis method and its application for linear rivers" @default.
- W2014938423 doi "https://doi.org/10.1117/12.812862" @default.
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