Aug

07

2020

Graph Theory Algorithms (Updated 7/2020)

Laser 7 Aug 2020 14:20 LEARNING » e-learning - Tutorial

Graph Theory Algorithms (Updated 7/2020)
Duration: 9h 2m | Video: .MP4 1280x720, 30 fps(r) | Audio: AAC, 44100 Hz, 2ch | Size: 3.25 GB
Genre: eLearning | Language: English

A complete overview of graph theory algorithms in computer science and mathematics.

What you'll learn

Storage and representation of graphs (networks) on a computer

Common graph theory problems

Breadth first search algorithm

Depth first search algorithm

Various tree algorithms including: the height or a tree, finding the center of a tree, rooting a tree, and etc.

Dijkstra's algorithm

Topological sort algorithm

Shortest/longest path on a acyclic graph

Bellman Ford's algorithm

Floyd-Warshall all pairs shortest path algorithm

Finding bridges/articulation points

Finding strongly connected components (Tarjan's)

Travelling salesman problem (TSP)

How to find the maximum flow of a flow graph

Finding bipartite graph matchings

Various network flow algorithms including: Edmonds-Karp, Capacity Scaling, and Dinic's algorithm

Kruskal's Minimum Spanning Tree algorithm

The Lowest Common Ancestor (LCA) Problem

Requirements

Exposure to computer science fundamentals (e.g: data structures, recursion, classes, OOP)

Description

This course provides a complete introduction to Graph Theory algorithms in computer science.

Topics covered in these videos include: how to store and represent graphs on a computer; common graph theory problems seen in the wild; famous graph traversal algorithms (DFS & BFS); Dijkstra's shortest path algorithm (both the lazy and eager version); what a topological sort is, how to find one, and places it's used; learning about detecting negative cycles and finding shortest paths with the Bellman-Ford and Floyd-Warshall algorithms; discovering bridges and articulation points in graphs; understanding and detecting strongly connected components with Tarjan's algorithm, and finally solving the traveling salesman problem with dynamic programming.

Who this course is for:

Anybody ready for a deep dive into graph theory!



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