Neo4j: Applying Graph Algorithms on In-memory Graphs
Neo4j
| Intermediate
- 12 videos | 1h 54m 37s
- Includes Assessment
- Earns a Badge
This course will introduce you to several graph algorithms in Neo4j's Graph Data Science library and explore how you can apply these to different types of graphs. You begin by building a little social network of people connected as friends. Then you will cover the steps involved in modeling friendships as undirected relationships in an in-memory graph and applying algorithms to this social network. You will use measures of centrality to identify highly connected nodes in a network. Next, you dive into community detection algorithms to find clusters of friends in a social network. From there, you will model a network as a graph with weighted edges then apply traversal algorithms on this graph, from finding shortest paths between nodes to breadth-first and depth-first traversals. Finally, you get a glimpse into the FastRP algorithm to transform nodes in your graph to vectors with a specific number of dimensions. After completing this course, you will know how to apply various graphic algorithms to extract meaningful information from a graph.
WHAT YOU WILL LEARN
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Discover the key concepts covered in this courseCreate nodes and relationships from the contents of csv filesUse different algorithms from the graph data science library to compute the importance of each node in terms of connectionsIdentify clusters of closely knit communities in a networkFind individual nodes or clusters of nodes in a network which are not connected to one anotherCompare and contrast the different techniques available to measure the importance of page references in a network of links
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Create a graph where each relationship has an attached weightFind the shortest path between two nodes in network using the implementation of dijkstra's algorithm in the graph data science libraryUse variant's of dijkstra's algorithm to find multiple paths between the nodes in a networkPerform a breadth-first and depth-first traversal of a graphRepresent each node in your graph as a vector defined in a specified number of dimensionsSummarize the key concepts covered in this course
IN THIS COURSE
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2m 53s
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11m 7s
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10m 43s
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11m 25s
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9m 57s
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12m 31s
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10m 15s
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12m 38s
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12m 13s
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9m 26s
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9m 17s
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2m 13s
EARN A DIGITAL BADGE WHEN YOU COMPLETE THIS COURSE
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