Random Walk
Glossary
- Directed
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Directed trait. The algorithm is well-defined on a directed graph.
- Directed
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Directed trait. The algorithm ignores the direction of the graph.
- Directed
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Directed trait. The algorithm does not run on a directed graph.
- Undirected
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Undirected trait. The algorithm is well-defined on an undirected graph.
- Undirected
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Undirected trait. The algorithm ignores the undirectedness of the graph.
- Heterogeneous nodes
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Heterogeneous nodes fully supported. The algorithm has the ability to distinguish between nodes of different types.
- Heterogeneous nodes
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Heterogeneous nodes allowed. The algorithm treats all selected nodes similarly regardless of their label.
- Heterogeneous relationships
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Heterogeneous relationships fully supported. The algorithm has the ability to distinguish between relationships of different types.
- Heterogeneous relationships
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Heterogeneous relationships allowed. The algorithm treats all selected relationships similarly regardless of their type.
- Weighted relationships
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Weighted trait. The algorithm supports a relationship property to be used as weight, specified via the relationshipWeightProperty configuration parameter.
- Weighted relationships
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Weighted trait. The algorithm treats each relationship as equally important, discarding the value of any relationship weight.
- Node properties
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Node properties trait. The algorithm makes use of node properties.
Random Walk is an algorithm that provides random paths in a graph.
A random walk simulates a traversal of the graph in which the traversed relationships are chosen at random.
In a classic random walk, each relationship has the same, possibly weighted, probability of being picked.
This probability is not influenced by the previously visited nodes.
The random walk implementation of the Neo4j Graph Data Science library supports the concept of second order random walks.
This method tries to model the transition probability based on the currently visited node v, the node t visited before the current one, and the node x which is the target of a candidate relationship.
Random walks are thus influenced by two parameters: the returnFactor and the inOutFactor:
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The
returnFactoris used iftequalsx, i.e., the random walk returns to the previously visited node. -
The
inOutFactoris used if the distance fromttoxis equal to 2, i.e., the walk traverses further away from the nodet
The probabilities for traversing a relationship during a random walk can be further influenced by specifying a relationshipWeightProperty.
A relationship property value greater than 1 will increase the likelihood of a relationship being traversed, a property value between 0 and 1 will decrease that probability.
To obtain a random walk where the transition probability is independent of the previously visited nodes both the returnFactor and the inOutFactor can be set to 1.0.
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Running this algorithm requires sufficient memory availability. Before running this algorithm, we recommend that you read Memory Estimation. |