Lesson 4.4Lesson 4.4 · Vector Spatial Analysis
Network Analysis & Walkability
Distance the way people actually travel it - along the street
The park is 300 m away as the crow flies - and a 900 m walk once you find the gate.
A straight-line buffer says everyone within 400 m of the new metro station is well served. But between many of those homes and the station sit a walled campus, a railway line and a stormwater drain with one crossing. The real walk is far longer, and for some it is impossible. A buffer measures distance through walls; network analysis measures it along the streets people can actually use. For anything about walking, access or reach, this is the honest tool.
Every 'it's a 5-minute walk' claim is a testable network service area. Test it.
Roads as a graph: nodes, edges and weights
Network analysis begins with a change of view: stop seeing streets as lines on a map and start seeing them as a graph - the mathematician's word for a set of connected things. Junctions become nodes (also called vertices); the street segments between them become edges (or links). Every edge carries a weight - its cost of travel. The simplest weight is length in metres; a richer one is travel time, which lets you set different speeds for walking, cycling and driving, or penalise a steep or unlit segment.
Once the street system is a weighted graph, decades of well-understood algorithms apply. The city stops being a picture and becomes a routable structure - one where 'how far' and 'how long' have exact, computable answers that respect every wall, dead-end and one-way street.
A map shows the streets. A graph knows how they connect - which is the part that matters for walking.
Shortest path: the cheapest route, not the straightest
The first thing a graph lets you compute is the shortest path between two points - the route with the least total weight. The classic method, Dijkstra's algorithm, effectively considers every possible route and keeps the cheapest, whether 'cheap' means shortest in metres or fastest in minutes.
Note the word: shortest path, not shortest line. The result almost never matches the straight line between origin and destination, because it must follow real edges. Change the weights - switch from distance to time, add a speed limit, block an edge for construction - and the shortest path can change completely. This is the engine behind every routing you have ever used, and in analysis it answers concrete questions: what is the true walking distance from this housing block to the nearest school, and by which streets?
Service areas and isochrones: reach in every direction
Run the shortest-path logic outward in all directions from a point until you exhaust a budget - 400 m of walking, or 10 minutes - and trace the boundary of everywhere you could reach. That boundary is a service area; when the budget is time, it is often called an isochrone (a line of equal travel time).
This is the true replacement for the buffer. A 400 m buffer is a smooth circle that assumes you can walk in any direction through anything. A 400 m network service area is a ragged, blob-like shape that pushes far down open streets and stops dead at the walled campus and the uncrossable drain. On the same site the service area is always smaller than the buffer, and the gap between them is the barrier effect - the severance a plan should be trying to fix. For access questions, always prefer the service area.
The circle flatters your site. The isochrone tells the truth. Present the isochrone.
Walkability and the 15-minute city
Put these together and you can measure walkability honestly. The pedestrian catchment - the 'ped shed' - of a station or a school is its walking service area, and how much of it is real (versus the tidy circle) is a direct measure of how connected the street fabric is. A fine grid of small blocks yields a service area that nearly fills its buffer; a fabric of superblocks, gated layouts and missing crossings yields a shrunken, spiky one.
This is exactly the analysis behind the 15-minute city - the idea, drawn on older 'neighbourhood unit' thinking, that daily needs should sit within a short walk of home. In GIS terms it is a set of overlapping service areas around shops, schools, clinics and parks, tested against where people live. It also connects to the deeper structural reading of streets - Bill Hillier and Julienne Hanson's space syntax, which we take up in Module 9 - where how a street sits in the whole network predicts how many people move along it. Network analysis is where the felt idea of a walkable neighbourhood becomes a measured, mappable claim.
A closing dose of India realism, because network analysis is only as trustworthy as the network. In many Indian cities the routable data has real gaps: footpaths are missing or discontinuous in OpenStreetMap, informal shortcuts that everyone uses are unmapped, and a segment tagged as a road may in practice be unwalkable - no footpath, no safe crossing, waterlogged in the monsoon. A service area computed from an incomplete or optimistic network can quietly overstate walkability just as a buffer does. So validate against the ground: walk a sample of the routes, add the missing footways, and be explicit in your report about what the network does and does not include. An honest, slightly rough service area beats a precise one built on data you never checked.
OpenStreetMap (OSM)
Global vector road/path network - highway tags
Free under the ODbL and the most practical routable street network for Indian cities. Its highway tags (including footway and path) let you build a pedestrian network.
EPSG:32643
WGS 84 / UTM zone 43N - projected metre CRS
Build and measure the network in a metre CRS so segment lengths, distances and speeds are true. Distances computed in degrees are meaningless for routing.
PM Gati Shakti - National Master Plan
India GIS platform integrating infrastructure layers
A national multimodal-infrastructure context for accessibility work; the portal is login-gated for institutional users, so treat it as context rather than an open download.
OGC GeoPackage
Open single-file container for vector layers
Store the cleaned network, the origin points and the resulting service-area polygons together in one .gpkg for a tidy, portable analysis.
Workshop - a real walking service area versus the circle
You will build a walking service area around a transit stop from the street network and compare it against a plain buffer - seeing, on your own screen, how much a barrier shrinks true reach.
QGIS 3.44 with QuickOSM (built-in Network Analysis tools) or ArcGIS Pro 3.7 with the Network Analyst extension; an OSM street network + an origin point; a metre CRS.
Given: a street network (OSM highways, incl. footways) + one origin point (a stop or school) CRS: reproject everything to a local UTM zone (e.g. EPSG:32643) so lengths are in metres Goal: a 400 m and 800 m network service area, and the same-radius buffer for comparison
- 1Get and clean the network. In QGIS: use QuickOSM to fetch highway lines for the area; in ArcGIS Pro: import an OSM extract or a road layer. Ensure segments connect at junctions (fix dangles) so the graph is routable.
- 2Reproject to metres. In QGIS: Export, Save Features As, to EPSG:32643; in ArcGIS Pro: Project. Confirm coordinates now read in metres, not degrees.
- 3Build the service area. In QGIS: Processing Toolbox, Network Analysis, Service area (from layer), with your origin, travel cost 400 (then 800), on the network layer. In ArcGIS Pro: Analysis, Network Analyst, Service Area, add the facility, set cutoffs 400 and 800 metres, and Run.
- 4Make the comparison buffer. Buffer the same origin at 400 m and 800 m (as in Lesson 4.1) to get the naive circles.
- 5Overlay and read the gap. Put the service area over the buffer and note where the circle claims reach that the network denies - that difference is the barrier effect. Optionally use Select by Location to count homes inside each, and export both to a GeoPackage.
You’ll walk away with
A network service area beside its straight-line buffer, with the shrinkage attributable to real barriers made visible - the honest walkability map that a circle can never be.
Three altitudes on the same idea
Read the band that fits you — or all three.
Network analysis grounds the access story in your site's real approach. Before you place the entrance, compute the walking service area from the nearest transit stop and see which edge of the plot people actually arrive from. It turns 'well connected' from a brochure line into a shape you can point to - and reveals the missing crossing or path that a small site intervention could fix.
Service areas are the honest metric for facility coverage and gap analysis. Replace the straight-line school and health-post catchments in a Development Plan with network service areas and the under-served pockets appear - often exactly where a barrier severs a neighbourhood. India's infrastructure integration under PM Gati Shakti makes multimodal network data increasingly central to this kind of accessibility planning.
Network analysis is the quantitative core of walkability and the 15-minute city. Ped sheds, block permeability, the reach of a new pedestrian bridge, the severance caused by an arterial - all become measurable. When you propose opening a through-route or adding a crossing, you can show the before-and-after service area and prove how many more people, homes and destinations the change brings into reach.
“A walking catchment is just a 400 m or 800 m circle around the stop.”
Do it yourself
No software needed - just think about how reach really works.
- 1Name three barriers near you that make a straight-line catchment lie (e.g. a walled compound, a railway line, a drain with few crossings).
- 2A shortest path can change when you switch the edge weight from distance to time. Give one reason the fastest route might be longer in metres than the shortest.
- 3For a metro entrance you know, sketch roughly how its 5-minute walking service area would differ from a clean circle. Where would it bulge, and where collapse?
- 4You propose a new pedestrian bridge over a canal. In one sentence, how would a before-and-after service area demonstrate its value?
The one line to carry out
Peer-reviewed journals & authoritative standards
- 01Miller, H.J. & Shaw, S.-L. - Geographic Information Systems for Transportation: Principles and Applications — Oxford University Press, 2001.
- 02de Smith, M.J., Goodchild, M.F. & Longley, P.A. - Geospatial Analysis: A Comprehensive Guide, 7th ed. — Winchelsea Press, 2025.
- 03Hillier, B. & Hanson, J. - The Social Logic of Space — Cambridge University Press, 1984.
- 04Batty, M. - The New Science of Cities — MIT Press, 2013.
That completes the vector analytical toolkit - buffers, overlay, queries and networks. Module 5 turns to the other data model, the raster grid, and the terrain and suitability analysis it makes possible.
The author
Amogh N P
Architect, interior designer, and creative polymath. Studio Matrx began in his notebooks — his vision of design made honest, useful, and open to everyone. Its Academy is written and taught in his memory, and free, forever.
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