UPSC MainsGEOGRAPHY-PAPER-I201615 Marks
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Q22.

What is a region'? Describe 'Thiessen' polygon method of regional delimitation.

How to Approach

This question requires a two-pronged answer. First, define 'region' with different perspectives. Second, explain Thiessen polygon method, its construction, advantages, limitations, and applications. Structure the answer by first defining region, then detailing the Thiessen polygon method step-by-step, followed by its merits and demerits. Include diagrams (though not possible to render here, mention their importance) and real-world examples to enhance understanding. Focus on clarity and conciseness, adhering to the UPSC Mains answer writing standards.

Model Answer

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Introduction

The concept of ‘region’ is fundamental to geographical studies, representing an area of Earth’s surface marked by certain distinct characteristics. These characteristics can be physical, human, or a combination of both. Regions are not naturally defined but are constructed by geographers based on specific criteria. Understanding regional variations is crucial for effective planning and policy-making. The Thiessen polygon method, also known as Voronoi diagrams, is a spatial statistical technique used for delimiting regions based on the principle of proximity to points, offering a quantitative approach to regionalization.

What is a ‘Region’?

A ‘region’ can be defined in several ways:

  • Formal Region: Defined by homogenous characteristics like climate, vegetation, or administrative boundaries. Example: The Indo-Gangetic Plain.
  • Functional Region: Defined by a node or focal point and the surrounding areas linked to it through transportation, communication, or economic activities. Example: Delhi’s National Capital Region (NCR).
  • Perceptual Region: Defined by people’s subjective perceptions and cultural identities. Example: The ‘Sun Belt’ in the United States.

Regions are dynamic and can change over time due to various factors like globalization, technological advancements, and socio-economic changes.

Thiessen Polygon Method of Regional Delimitation

The Thiessen polygon method, developed by Alfred Thiessen in 1913, is a technique used to divide a study area into polygons around a set of points (e.g., weather stations, cities). Each polygon represents the area closer to its central point than to any other point in the set. The method is based on the principle that any point within a polygon is nearest to the point at the polygon’s vertex.

Construction of Thiessen Polygons:

  1. Point Selection: Identify the points for which regions are to be delimited.
  2. Connecting Points: Draw straight lines connecting each pair of points.
  3. Perpendicular Bisectors: Draw perpendicular bisectors to each of the connecting lines.
  4. Polygon Formation: The intersection of these perpendicular bisectors defines the boundaries of the Thiessen polygons.

(Note: A diagram illustrating these steps would be crucial in an exam setting.)

Applications of Thiessen Polygons:

  • Network Planning: Determining service areas for facilities like hospitals, schools, or post offices.
  • Environmental Monitoring: Estimating the area influenced by a pollution source or weather station.
  • Market Area Analysis: Defining the catchment areas for retail stores or businesses.
  • Resource Management: Allocating water resources based on proximity to wells or reservoirs.
  • Epidemiology: Mapping the spread of diseases based on the nearest healthcare facility.

Advantages of Thiessen Polygons:

  • Simplicity: Relatively easy to construct and understand.
  • Objectivity: Based on mathematical principles, reducing subjective bias.
  • Spatial Representation: Provides a clear visual representation of spatial relationships.

Limitations of Thiessen Polygons:

  • Ignores Barriers: Does not consider physical or socio-economic barriers that may influence spatial interactions (e.g., mountains, rivers, political boundaries).
  • Assumes Isotropic Space: Assumes equal accessibility in all directions, which is often not the case in reality.
  • Sensitivity to Point Distribution: The shape and size of polygons are highly sensitive to the distribution of points.
  • Edge Effects: Polygons near the edge of the study area may be incomplete or inaccurate.

Modern GIS software significantly simplifies the construction and analysis of Thiessen polygons, overcoming some of the manual limitations.

Conclusion

In conclusion, the concept of ‘region’ is multifaceted and crucial for geographical analysis. The Thiessen polygon method provides a valuable, albeit simplified, tool for regional delimitation based on proximity. While it has limitations, its simplicity and objectivity make it a useful technique for various applications, particularly in network planning and resource management. Integrating this method with other spatial analysis techniques and considering real-world constraints can enhance its accuracy and relevance in addressing complex geographical problems.

Answer Length

This is a comprehensive model answer for learning purposes and may exceed the word limit. In the exam, always adhere to the prescribed word count.

Additional Resources

Key Definitions

Voronoi Diagram
A Voronoi diagram is another name for a Thiessen polygon diagram. It's a way of dividing a plane into regions based on distance to a specific set of points in that plane.
Isotropic Plane
An isotropic plane is a theoretical space where properties are equal in all directions. The Thiessen polygon method assumes an isotropic plane, which is rarely true in real-world scenarios.

Key Statistics

As of 2023, GIS software market is valued at USD 12.78 billion and is projected to reach USD 23.44 billion by 2032 (Source: Fortune Business Insights).

Source: Fortune Business Insights, 2023

Approximately 65% of India’s population lives in rural areas (Census 2011), making regional analysis crucial for rural development planning.

Source: Census of India, 2011

Examples

Hospital Catchment Areas

Thiessen polygons can be used to determine the catchment area for each hospital in a city. This helps in planning for resource allocation and ensuring equitable access to healthcare services.

Frequently Asked Questions

Can Thiessen polygons be used for irregularly shaped areas?

Yes, Thiessen polygons can be applied to irregularly shaped areas. However, the polygons near the boundaries of the irregular area may be truncated or distorted, requiring careful interpretation.

Topics Covered

GeographyRegional GeographyRegionalizationSpatial AnalysisMethodology