A spanning tree is a subset of Graph G that has the fewest number of edges feasible connecting every vertex. A spanning tree cannot be detached and does not have cycles.How to implement in JAVA the following algorithm for finding a maximum spanning tree in G, which would maximize the bandwidth between two switching centers. Algorithm: Maximum Bandwidth(G,a) Input: prompt the user for number of switching centers and number of edges/bandwidths, then prompt the user for bandwidth information, fill adjacency list with the following information starting switching centers --> destiantion center and its bandwidth.( starting and destination switching centers should be Character values and bandwidth is integer value, example A C 10, C D 7 etc. everything in one line). After prompt the user for finding maximum bandwidth between two switching centers (example A D --> 7) Output: Maximum bandwidth between two switching centers Initialize empty queue Q; Start = a; for each vertex u of G do, D[u] = 0; for all vertices z adjacent to Start do{ ---- 1 If D[Start] => D[z] && w(start, z) > D[z] { Q.enqueue(z); D[z] = min(D[start], D[z]); } } If Q!=null { Start = Q.dequeue; Jump to 1 } else finish();
A spanning tree is a subset of Graph G that has the fewest number of edges feasible connecting every vertex. A spanning tree cannot be detached and does not have cycles.How to implement in JAVA the following algorithm for finding a maximum spanning tree in G, which would maximize the bandwidth between two switching centers. Algorithm: Maximum Bandwidth(G,a) Input: prompt the user for number of switching centers and number of edges/bandwidths, then prompt the user for bandwidth information, fill adjacency list with the following information starting switching centers --> destiantion center and its bandwidth.( starting and destination switching centers should be Character values and bandwidth is integer value, example A C 10, C D 7 etc. everything in one line). After prompt the user for finding maximum bandwidth between two switching centers (example A D --> 7) Output: Maximum bandwidth between two switching centers Initialize empty queue Q; Start = a; for each vertex u of G do, D[u] = 0; for all vertices z adjacent to Start do{ ---- 1 If D[Start] => D[z] && w(start, z) > D[z] { Q.enqueue(z); D[z] = min(D[start], D[z]); } } If Q!=null { Start = Q.dequeue; Jump to 1 } else finish();
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Question
A spanning tree is a subset of Graph G that has the fewest number of edges feasible connecting every vertex. A spanning tree cannot be detached and does not have cycles.How to implement in JAVA the following
Algorithm: Maximum Bandwidth(G,a)
Input: prompt the user for number of switching centers and number of edges/bandwidths, then prompt the user for bandwidth information, fill adjacency list with the following information starting switching centers --> destiantion center and its bandwidth.( starting and destination switching centers should be Character values and bandwidth is integer value, example A C 10, C D 7 etc. everything in one line). After prompt the user for finding maximum bandwidth between two switching centers (example A D --> 7)
Output: Maximum bandwidth between two switching centers
Initialize empty queue Q;
Start = a;
for each vertex u of G do,
D[u] = 0;
for all vertices z adjacent to Start do{ ---- 1
If D[Start] => D[z] && w(start, z) > D[z] {
Q.enqueue(z);
D[z] = min(D[start], D[z]);
}
}
If Q!=null {
Start = Q.dequeue;
Jump to 1
}
else
finish();
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