Spatial Heterogeneity Analysis: Introducing a New Form of Spatial Entropy

Distinguishing and characterizing different landscape patterns have long been the primary concerns of quantitative landscape ecology. Information theory and entropy-related metrics have provided the deepest insights in complex system analysis, and have high relevance in landscape ecology. However, i...

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Main Authors: Chaojun Wang, Hongrui Zhao
Format: Article
Language:English
Published: MDPI AG 2018-05-01
Series:Entropy
Subjects:
Online Access:http://www.mdpi.com/1099-4300/20/6/398
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spelling doaj-a9d32bf6b12f47b5b5fd0f54ea0cb5992020-11-24T21:12:34ZengMDPI AGEntropy1099-43002018-05-0120639810.3390/e20060398e20060398Spatial Heterogeneity Analysis: Introducing a New Form of Spatial EntropyChaojun Wang0Hongrui Zhao13S Center, Tsinghua University; Institute of Geomatics, Department of Civil Engineering, Tsinghua University, Beijing 100084, China3S Center, Tsinghua University; Institute of Geomatics, Department of Civil Engineering, Tsinghua University, Beijing 100084, ChinaDistinguishing and characterizing different landscape patterns have long been the primary concerns of quantitative landscape ecology. Information theory and entropy-related metrics have provided the deepest insights in complex system analysis, and have high relevance in landscape ecology. However, ideal methods to compare different landscape patterns from an entropy view are still lacking. The overall aim of this research is to propose a new form of spatial entropy (Hs) in order to distinguish and characterize different landscape patterns. Hs is an entropy-related index based on information theory, and integrates proximity as a key spatial component into the measurement of spatial diversity. Proximity contains two aspects, i.e., total edge length and distance, and by including both aspects gives richer information about spatial pattern than metrics that only consider one aspect. Thus, Hs provides a novel way to study the spatial structures of landscape patterns where both the edge length and distance relationships are relevant. We compare the performances of Hs and other similar approaches through both simulated and real-life landscape patterns. Results show that Hs is more flexible and objective in distinguishing and characterizing different landscape patterns. We believe that this metric will facilitate the exploration of relationships between landscape patterns and ecological processes.http://www.mdpi.com/1099-4300/20/6/398information entropylandscape configurationthermodynamicsspatial diversityproximity
collection DOAJ
language English
format Article
sources DOAJ
author Chaojun Wang
Hongrui Zhao
spellingShingle Chaojun Wang
Hongrui Zhao
Spatial Heterogeneity Analysis: Introducing a New Form of Spatial Entropy
Entropy
information entropy
landscape configuration
thermodynamics
spatial diversity
proximity
author_facet Chaojun Wang
Hongrui Zhao
author_sort Chaojun Wang
title Spatial Heterogeneity Analysis: Introducing a New Form of Spatial Entropy
title_short Spatial Heterogeneity Analysis: Introducing a New Form of Spatial Entropy
title_full Spatial Heterogeneity Analysis: Introducing a New Form of Spatial Entropy
title_fullStr Spatial Heterogeneity Analysis: Introducing a New Form of Spatial Entropy
title_full_unstemmed Spatial Heterogeneity Analysis: Introducing a New Form of Spatial Entropy
title_sort spatial heterogeneity analysis: introducing a new form of spatial entropy
publisher MDPI AG
series Entropy
issn 1099-4300
publishDate 2018-05-01
description Distinguishing and characterizing different landscape patterns have long been the primary concerns of quantitative landscape ecology. Information theory and entropy-related metrics have provided the deepest insights in complex system analysis, and have high relevance in landscape ecology. However, ideal methods to compare different landscape patterns from an entropy view are still lacking. The overall aim of this research is to propose a new form of spatial entropy (Hs) in order to distinguish and characterize different landscape patterns. Hs is an entropy-related index based on information theory, and integrates proximity as a key spatial component into the measurement of spatial diversity. Proximity contains two aspects, i.e., total edge length and distance, and by including both aspects gives richer information about spatial pattern than metrics that only consider one aspect. Thus, Hs provides a novel way to study the spatial structures of landscape patterns where both the edge length and distance relationships are relevant. We compare the performances of Hs and other similar approaches through both simulated and real-life landscape patterns. Results show that Hs is more flexible and objective in distinguishing and characterizing different landscape patterns. We believe that this metric will facilitate the exploration of relationships between landscape patterns and ecological processes.
topic information entropy
landscape configuration
thermodynamics
spatial diversity
proximity
url http://www.mdpi.com/1099-4300/20/6/398
work_keys_str_mv AT chaojunwang spatialheterogeneityanalysisintroducinganewformofspatialentropy
AT hongruizhao spatialheterogeneityanalysisintroducinganewformofspatialentropy
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