A Measuring Method of Geographic Curve Tortuosity Based on Information Entropy
A measurement method and tortuosity technology, which is applied in the field of geographic curve tortuosity measurement based on information entropy, can solve problems such as inability to reflect curve shape and structural characteristics, influence, and inability to obtain curve structural characteristics
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Embodiment 1
[0136] The following is attached Image 6 In the technical solution of the present invention, the curved hierarchical tree is used to describe the tortuosity of the curve in detail, and for the detailed description of the embodiments, Figure 7 For the curve C shown in 7-a, the detailed establishment process of the curved hierarchical tree is as follows:
[0137] 1) Carry out curve synthesis based on cohesive transformation to obtain curved polygons;
[0138] Perform glue transformation on the original curve C to obtain the glue transformation line of the curve (divided into inner transformation line and outer edge transformation line, only the outer transformation line is selected here for illustration, and the inner transformation line is similar to this), and construct a curved polygon with the original curve C .
[0139] Specifically, the original curve C is subjected to cohesive transformations with widths of 6 nautical miles, 3.8 nautical miles, 2 nautical miles, 1 nauti...
Embodiment 2
[0171] The following is attached Image 6 and embodiment describe technical solution of the present invention in detail, for Figure 18 As shown in the curve C, the detailed establishment process of the curved hierarchical tree is as follows:
[0172] 1) Identify the bending unit.
[0173] right Figure 18 The original curve C of the original curve C is subjected to the adhesive transformation with the width of 200km, 50km, 30km and 15km respectively, and the transformation lines at different scales are obtained. Figure 19 The bending identification diagrams shown in 19-a~19-d.
[0174] 2) Overlay determines the curved nesting relationship at different scales, and builds a curved hierarchical tree.
[0175] Overlay analysis is performed on curved polygons at different levels, the attribution of each curved polygon is judged, and a curved hierarchical tree of each curved is established. For example, for the above curve C, take a curved polygon with a cohesive transformati...
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