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EdgeWeightedDigraph.java
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251 lines (229 loc) · 8.21 KB
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import java.util.Stack;
/******************************************************************************
*
*
* An edge-weighted directed graph that represents a network, implemented using adjacency lists.
* Changes are made to adapt to solving the network problems
* The way weight is calculated is changed
* Added functions to support solve project problems
* Parallel edges and self-loops are permitted.
*
*
/**
* The {@code EdgeWeightedDigraph} class represents a edge-weighted
* digraph of vertices named 0 through <em>V</em> - 1, where each
* directed edge is of type {@link DirectedEdge} and has a real-valued weight.
* It supports the following two primary operations: add a directed edge
* to the digraph and iterate over all of edges incident from a given vertex.
* It also provides
* methods for returning the number of vertices <em>V</em> and the number
* of edges <em>E</em>. Parallel edges and self-loops are permitted.
* <p>
* This implementation uses an adjacency-lists representation, which
* is a vertex-indexed array of {@link Bag} objects.
* All operations take constant time (in the worst case) except
* iterating over the edges incident from a given vertex, which takes
* time proportional to the number of such edges.
* <p>
* For additional documentation,
* see <a href="https://algs4.cs.princeton.edu/44sp">Section 4.4</a> of
* <i>Algorithms, 4th Edition</i> by Robert Sedgewick and Kevin Wayne.
*
* @author Robert Sedgewick
* @author Kevin Wayne
*
* @author runyuanyan
*/
public class EdgeWeightedDigraph {
private static final String NEWLINE = System.getProperty("line.separator");
private final int V;
private int E;
private Bag<DirectedEdge>[] adj;
private int[] indegree; // indegree[v] = indegree of vertex v
private boolean CopperOnlyConnection = true;
/**
* Initializes an empty edge-weighted graph with {@code V} vertices and 0 edges.
*
* @param V the number of vertices
* @throws IllegalArgumentException if {@code V < 0}
*/
public EdgeWeightedDigraph(int V) {
if (V < 0) throw new IllegalArgumentException("Number of vertices must be nonnegative");
this.V = V;
this.E = 0;
this.indegree = new int[V];
adj = (Bag<DirectedEdge>[]) new Bag[V];
for (int v = 0; v < V; v++) {
adj[v] = new Bag<DirectedEdge>();
}
}
/**
* Returns the number of vertices in this edge-weighted graph.
*
* @return the number of vertices in this edge-weighted graph
*/
public int V() {
return V;
}
/**
* Returns the number of edges in this edge-weighted graph.
*
* @return the number of edges in this edge-weighted graph
*/
public int E() {
return E;
}
// throw an IllegalArgumentException unless {@code 0 <= v < V}
private void validateVertex(int v) {
if (v < 0 || v >= V)
throw new IllegalArgumentException("vertex " + v + " is not between 0 and " + (V-1));
}
/**
* Adds the undirected edge {@code e} to this edge-weighted graph.
*
* @param e the edge
* @throws IllegalArgumentException unless both endpoints are between {@code 0} and {@code V-1}
*/
public void addEdge(DirectedEdge e) {
if(e.material().equals("optical"))
{
CopperOnlyConnection = false;
}
int v = e.from();
int w = e.to();
validateVertex(v);
validateVertex(w);
adj[v].add(e);
indegree[w]++;
E++;
}
/**
* Returns the edges incident on vertex {@code v}.
*
* @param v the vertex
* @return the edges incident on vertex {@code v} as an Iterable
* @throws IllegalArgumentException unless {@code 0 <= v < V}
*/
public Iterable<DirectedEdge> adj(int v) {
validateVertex(v);
return adj[v];
}
/**
* Returns the number of directed edges incident from vertex {@code v}.
* This is known as the <em>outdegree</em> of vertex {@code v}.
*
* @param v the vertex
* @return the outdegree of vertex {@code v}
* @throws IllegalArgumentException unless {@code 0 <= v < V}
*/
public int outdegree(int v) {
validateVertex(v);
return adj[v].size();
}
/**
* Returns the number of directed edges incident to vertex {@code v}.
* This is known as the <em>indegree</em> of vertex {@code v}.
*
* @param v the vertex
* @return the indegree of vertex {@code v}
* @throws IllegalArgumentException unless {@code 0 <= v < V}
*/
public int indegree(int v) {
validateVertex(v);
return indegree[v];
}
/**
* Returns all edges in this edge-weighted graph.
* To iterate over the edges in this edge-weighted graph, use foreach notation:
* {@code for (Edge e : G.edges())}.
*
* @return all edges in this edge-weighted graph, as an iterable
*/
public Iterable<DirectedEdge> edges() {
Bag<DirectedEdge> list = new Bag<DirectedEdge>();
for (int v = 0; v < V; v++) {
for (DirectedEdge e : adj(v)) {
list.add(e);
}
}
return list;
}
/*checks if the network is copper only
*/
//Find out whether graph is connected with only copper, connected considering only copper, or neither
public void determineCopperConnectivity(){
if(CopperOnlyConnection){ //If the graph consists only copper wires
System.out.println("-- This graph consists of only copper wires,it is copper-connected.");
} else{
boolean connectedWithCopper = true; //Assume the graph is connected with only copper
for(int i = 0; i < V; i++){ //Iterate through every vertex and check to make sure it has at least one copper connection
boolean hasCopperConnection = false;
for(DirectedEdge e :adj[i])
{
if(e.material().equals("copper"))//There exists a copper wire from this vertex
{
hasCopperConnection = true;
break;
}
}
if(!hasCopperConnection){ //If this vertex does not have a single copper connection, then the graph cannot be copper connected
connectedWithCopper = false;
break;
}
}
if(connectedWithCopper) System.out.println("-- This graph has optical wires but can be connected with only copper wires. ");
else System.out.println("-- This graph is not copper-only and cannot be connected with only copper wires.");
}
}
/*Finds the lowest latency spanning tree per edge in this network graph
*
*/
public void findLowestAverageSpanningTree()
{
int treeSize = 0;
KruskalMST kmst = new KruskalMST(this);
System.out.println("lowest average latency spanning tree for the graph: \n");
for(DirectedEdge e : kmst.edges())
{
System.out.println(e);
treeSize+=1;
}
System.out.printf("\nThe average latency of this spanning tree is %.3f nanoseconds.\n", kmst.weight()/treeSize);
}
/*Determine if any two failures of points would disconnect the graph
* If any vertex has less than 3 incident edges, it won't survive the failure of two disconnected edges
*/
public void findFailurePoints()
{
for(int i = 0; i < V; i++)
{
if(adj[i].size() < 3)
{
System.out.println("\n The network will be disconnected if ");
for(DirectedEdge e: adj[i]) {System.out.println(e);}
System.out.println("both fail");
return;
}
}
System.out.println("\n The network will survive any failure of any two points");
}
/**
* Returns a string representation of the edge-weighted graph.
* This method takes time proportional to <em>E</em> + <em>V</em>.
*
* @return the number of vertices <em>V</em>, followed by the number of edges <em>E</em>,
* followed by the <em>V</em> adjacency lists of edges
*/
public String toString() {
StringBuilder s = new StringBuilder();
s.append(V + " " + E + NEWLINE);
for (int v = 0; v < V; v++) {
s.append(v + ": ");
for (DirectedEdge e : adj[v]) {
s.append(e + " ");
}
s.append(NEWLINE);
}
return s.toString();
}
}