Modelling Scale in Geographical Information Science
Nicholas J. Tate, Peter M. Atki
- 出版商: Wiley
- 出版日期: 2001-12-05
- 售價: $1,080
- 貴賓價: 9.8 折 $1,058
- 語言: 英文
- 頁數: 292
- 裝訂: Hardcover
- ISBN: 0471985465
- ISBN-13: 9780471985464
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相關分類:
地理資訊系統 Gis
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商品描述
This book is split into three sections to give a balanced coverage of the key problems, tools and models associated with scale. Part 1 considers the fractal model of spatial variation. Fractals are mathematical models of spatial variation which are independent of scale. Part 2 addresses the modifiable areal unit problem (MAUP), which continues to be the scale issue for census data. The MAUP is comprised of two component problems: a scaling problem and a zonation problem and is intrinsic to the spatial analysis of census-type data in which the areal units vary from place to place in size, shape and orientation. The concepts of changing scale and regularization are covered in Part 3. The emphasis here is upon the tools of geostatistics (for continuous field data) and generalization (for vector models) which are used to change the scale of measurement.
This book is an essential read for all GIScience researchers, advanced students and practitioners who want to delve more deeply into the scale issues of the spatial data and spatial models that form the basis of their analyses
Table of Contents
List of Contributors.
Foreword (Michael Batty).
Preface.
INTRODUCTION.
Models of Scale and Scales of Modelling (Michael F. Goodchild).
PART 1: FRACTAL MODELS.
Fractal Characterization of Multitemporal Remote Sensing Data (Dale A. Quattrochi, et al.).
Fractals and Scale Dependencies in Topography (Nicholas J. Tate and Jo Wood).
Measuring the 'Urban':Measuring and Modelling a Regional Settlement Hierarchy (Victor Mesev and Paul A. Longley).
The Multifractal Structure of the Human Population Distribution (Iqbal Adjali and Stephen Appleby).
PART 2: THE MODIFIABLE AREAL UNIT PROBLEM.
Behaviour of Regression Models under Random Aggregation (Robin Flowerdew et al).
Using Local Census Data to Investigate Scale Effects (Mark Tranmer and David Steel).
Scale Issues and Geographically Weighted Regression (A. Stewart Fotheringham, et al.).
Zone Design as a Spatial Analysis Tool (Seraphim Alvanides, et al.).
PART 3: CHANGING THE SCALE OF MEASUREMENT.
Measuring Scale Effects caused by Map Generalization and the Importance of Displacement (Elsa M. Joao).
Modelling Wildlife Distribution from Multi-Scale Spatial Data with GIS (Richard J. Aspinall).
Determining the Spatial Scale of Variation in Environmental Properties using the Variogram (Margaret A. Oliver).
Scaling Up and Scaling Down: The Relevance of the Support Effect on Remote Sensing of Vegetation (Jennifer L. Dungan).
Geostatistical Regularization in Remote Sensing (Peter M. Atkinson).
CONCLUSION.
Five Key Recommendations for GI Science (Peter M. Atkinson and Nicholas J. Tate).
Index.
商品描述(中文翻譯)
規模長久以來一直是地理學中的基本概念。在地理資訊科學(GIScience)中,其重要性得到了強調,因為計算領域需要對規模進行嚴格的定義和處理。地理資訊系統現在幾乎在生活的每個方面都被使用,但在這些系統中,規模的處理往往不夠妥當。《Modelling Scale in Geographical Information Science》由來自產業和學術界的國際團隊撰寫,考慮了人類和自然系統中空間數據的縮放模型和方法。
本書分為三個部分,以平衡地涵蓋與規模相關的關鍵問題、工具和模型。第一部分考慮了空間變異的分形模型。分形是獨立於規模的空間變異的數學模型。第二部分探討了可修改區域單元問題(MAUP),這仍然是普查數據的規模問題。MAUP由兩個組成問題組成:縮放問題和區劃問題,這對於普查類數據的空間分析是內在的,因為區域單元在大小、形狀和方向上因地而異。第三部分涵蓋了變更規模和正則化的概念。這裡的重點是地質統計學的工具(用於連續場數據)和概括(用於向量模型),這些工具用於改變測量的規模。
本書是所有GIScience研究人員、高級學生和實務工作者的重要讀物,適合那些希望深入探討空間數據和空間模型的規模問題,這些模型構成了他們分析的基礎。
目錄
貢獻者名單。
前言(Michael Batty)。
序言。
引言。
規模模型與建模的規模(Michael F. Goodchild)。
第一部分:分形模型。
多時相遙感數據的分形特徵(Dale A. Quattrochi等)。
地形中的分形與規模依賴性(Nicholas J. Tate和Jo Wood)。
測量「城市」:測量和建模區域定居層級(Victor Mesev和Paul A. Longley)。
人類人口分佈的多重分形結構(Iqbal Adjali和Stephen Appleby)。
第二部分:可修改區域單元問題。
隨機聚合下回歸模型的行為(Robin Flowerdew等)。
使用地方普查數據調查規模效應(Mark Tranmer和David Steel)。
規模問題與地理加權回歸(A. Stewart Fotheringham等)。
作為空間分析工具的區域設計(Seraphim Alvanides等)。
第三部分:改變測量的規模。
測量地圖概括造成的規模效應及位移的重要性(Elsa M. Joao)。
從多尺度空間數據建模野生動物分佈(Richard J. Aspinall)。
使用變異數圖確定環境特性變異的空間尺度(Margaret A. Oliver)。
放大與縮小:支撐效應對植被遙感的相關性(Jennifer L. Dungan)。
遙感中的地質統計正則化(Peter M. Atkinson)。
結論。
GI科學的五項關鍵建議(Peter M. Atkinson和Nicholas J. Tate)。
索引。