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Transit node routing

In applied mathematics, transit node routing can be used to speed up shortest-path routing by pre-computing connections between common access nodes to a sub-network relevant to long-distance travel.

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Transit node routing

Nodes15
Edges14
Triples22
Avg. degree1.87
Density0.133333
Components1

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Transit node routing

Top relations

related to Concrete instances · 4
Transit node routing → How, The, Transit, Which
related to Locality filter · 4
Transit node routing → For, In, Short, To
related to General framework · 3
Transit node routing → For, Now, Transit
is a · 1
Transit node routing → static approach that requires pre-processing of pair-wise distances between important nodes in the graph

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Important terminology

nodes transit access node displaystyle used routing target contraction local shortest framework path selected hierarchy locality filter using approach routes

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Transit node routingis astatic approach that requires pre-processing of pair-wise distances between important nodes in the graph0.90text
approaches using gridsinstance oftransit node routing can be used to speed up shortest-path routing by pre-computing connections between common access nodes to a sub-network relevant to long-distance travel.Tra…0.80text
highway hierarchiesinstance oftransit node routing can be used to speed up shortest-path routing by pre-computing connections between common access nodes to a sub-network relevant to long-distance travel.Tra…0.80text
contraction hierarchiesinstance oftransit node routing can be used to speed up shortest-path routing by pre-computing connections between common access nodes to a sub-network relevant to long-distance travel.Tra…0.80text
freeways instead of e.g. urban roadsinstance ofIntuitionLong-distance travel usually involves driving along a subset of the road network0.80text
grouping nodes in cells of an overlay gridinstance ofThe following example implementations of this framework answer these questions using different underlying methods0.80text
a more sophisticated implementation based on contraction hierarchies.Geometrical approach using gridsIn a grid-based approachinstance ofThe following example implementations of this framework answer these questions using different underlying methods0.80text
the bounding square of all nodes is equally subdivided into square cells.How are access nodes selectedinstance ofThe following example implementations of this framework answer these questions using different underlying methods0.80text
Dijkstra's algorithm or extensions thereof can be chosen.Space requirementsThe pre-computed distances between each nodeinstance oftherefore every suitable shortest-path algorithm0.80text
the corresponding access node as well as the pairwise distances between transit nodes need to be stored in distance tables.In the grid-based implementation outlined aboveinstance oftherefore every suitable shortest-path algorithm0.80text
this results in 16 bytes of storage that is required for each node of the road graphinstance oftherefore every suitable shortest-path algorithm0.80text
Transit node routingrelated to Concrete instancesTransit0.60section

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