Prims algorithm - Study guides, Revision notes & Summaries

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Summary - SPANNING TREE with examples
  • Summary - SPANNING TREE with examples

  • Lecture notes • 25 pages • 2024
  • Spanning tree concept is explained neatly with examples with deatiled tracking of both prims and kruskals algorithm in data analysis and algorirthms.
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Summary - Prims algorithm
  • Summary - Prims algorithm

  • Summary • 6 pages • 2023
  • Available in package deal
  • Elevate your knowledge of the renowned Prim's Algorithm with our meticulously crafted notes. Designed to empower students, researchers, and professionals, these comprehensive notes provide a clear and in-depth exploration of this fundamental graph theory algorithm.
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Summary  Prims Algorithm
  • Summary Prims Algorithm

  • Summary • 1 pages • 2023
  • Prims Algorithm is an algorithm to find minimum spanning tree. It is a greedy apporach which means you are greedy for something good for a short term This approach is known as Greedy Approach. The cost of the spanning tree is a sum of the weights of all the edges in the tree. Minimum spanning tree that where minimum cost is involved is a tree with minimum cost involved Now we have a spanning tree which spans every node. The Cost of MST = 1+2+3 = 6 6 would be the cost minimum spanning tree here S...
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Graph Theory complete notes
  • Graph Theory complete notes

  • Lecture notes • 54 pages • 2023
  • Providing an In-Depth knowledge about Graph Theory and Prims, Dijkstra and kruskal algorithm. Giving the best value of Graph theory than any other docs found on stuvia.
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Data structures and Algorithm Lecture Notes
  • Data structures and Algorithm Lecture Notes

  • Lecture notes • 14 pages • 2024
  • Arrays - Describing the structure and usage of arrays in programming. Abstract Data Types (ADTs) - Explaining the theory behind ADTs and their applications. Lists - Discussing different types of lists, including singly linked lists. Queues and Stacks - Providing insights into these fundamental data structures and their operations. Trees - Covering different tree structures including binary search trees (BSTs) and balanced binary trees. Spanning Trees and Minimum Spanning Tree (MST) - Explai...
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DSA - Prims
  • DSA - Prims

  • Lecture notes • 3 pages • 2023
  • This notes is for Prims algorithm used to find the minimum spanning tree in the given graph. It has the explanation, code and example for the algorithm. It also has time complexity, advantages, disadvantages and applications.
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Dsa notes
  • Dsa notes

  • Lecture notes • 1 pages • 2023
  • Prims Algorithm is an algorithm to find minimum spanning tree. It is a greedy apporach which means you are greedy for something good for a short term This approach is known as Greedy Approach. The cost of the spanning tree is a sum of the weights of all the edges in the tree. Minimum spanning tree that where minimum cost is involved is a tree with minimum cost involved Now we have a spanning tree which spans every node. The Cost of MST = 1+2+3 = 6 6 would be the cost minimum spanning tree here S...
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Summary Algorithms Unlocked, ISBN: 9780262518802  Computer science (DSA) Summary Algorithms Unlocked, ISBN: 9780262518802  Computer science (DSA)
  • Summary Algorithms Unlocked, ISBN: 9780262518802 Computer science (DSA)

  • Summary • 1 pages • 2023
  • Describe Prims Minimum Spanning Tree Algorithm
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Graph theory and Algorithms A-level Further Maths (Barton Peveril College)
  • Graph theory and Algorithms A-level Further Maths (Barton Peveril College)

  • Summary • 7 pages • 2022
  • This summary includes: graph theory, connected and disconnected graphs, isomorphic graphs, verticies and nodes, node degrees, edges and arcs, loops, multiple edges, paths and cycles, trees and forests, eulerian graphs, semi-eulerian graphs, subgraohs, spanning trees, kruskal's algorithm, prim's algorithm, quadratic complexity, adjacency matrix, prims from a table, djikstra's algorithm
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Data Structures and Algorithms
  • Data Structures and Algorithms

  • Other • 44 pages • 2023
  • Provide well written notes of DSA for students
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