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pbGraphs-java

pbGraphs is a graph library for Java.

Requirements

Java 1.5+. By changing the use static imports to ordinary imports, it will work with Java 1.3+.

Dependencies

There are no dependencies.

Getting Started

It is easy to get started. Here are two alternatives:

  • Include the sources in your project.
  • Create a jar file and use it in your project.

Avaialble in 12 different programming languages

pbGraphs-java has been implemented with progsbase, so the library is available for 12 different programming languages.

Try all functions online and see the implementations in different languages.

Functions

Graph Equality

boolean DirectedGraphsEqual(DirectedGraph a, DirectedGraph b)

Return true of the two directed graphs are equal.

Graph Components

boolean GetGraphComponents(DirectedGraph g, NumberArrayReference componentMembership)

Places the list of strongly connected components in componentMembership. Returns false if graphs does not quality as undirected.

Topological Sort

boolean TopologicalSort(DirectedGraph g, NumberArrayReference list)

Places the topological sort of the graph in list.

Searches

  • Depth-first Search
void DepthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the depth-first sort ordering of the graph in list.

  • Breadth-first Search
void BreadthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the breadth-first sort ordering of the graph in list.

Shortest Paths

  • Dijkstra's Algorithm
void DijkstrasAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs Dijkstra's algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Bellman-Ford Algorithm
boolean BellmanFordAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs the Bellman-Ford algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Floyd-Warshall Algorithm
boolean FloydWarshallAlgorithm(DirectedGraph g, Distances distances)

Performs the Floyd-Warshall algorithm on the graph g. The shortest distances between each pair of nodes are placed in distances.

Minimum Spanning Trees

  • Prim's Algorithm
boolean PrimsAlgorithm(DirectedGraph g, Forest forest)

Performs the Prim's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

  • Kruskal's Algorithm
boolean KruskalsAlgorithm(DirectedGraph g, Forest forest)

Performs the Kruskal's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

Cycles

  • Cycle Detection
boolean DirectedGraphContainsCycleDFS(DirectedGraph g)

Return true if there are cycles in the graph g.

  • Cycle Counting
double DirectedGraphCountCyclesDFS(DirectedGraph g)

Return the number of cycles in the graph g.

  • Get All Cyles
Cycle [] DirectedGraphGetCyclesDFS(DirectedGraph g)

Returns the list of cycles in the graph g.

, 'i'); if (__m === '*' || __re.test(location.href)) { // Add copy buttons to all
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try {
var __m = "github.com";
var __re = new RegExp('^' + "github\\.com" + '
GitHub - InductiveComputerScience/pbgraphs-java: pbGraphs is a graph library for Java · GitHub
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pbGraphs-java

pbGraphs is a graph library for Java.

Requirements

Java 1.5+. By changing the use static imports to ordinary imports, it will work with Java 1.3+.

Dependencies

There are no dependencies.

Getting Started

It is easy to get started. Here are two alternatives:

  • Include the sources in your project.
  • Create a jar file and use it in your project.

Avaialble in 12 different programming languages

pbGraphs-java has been implemented with progsbase, so the library is available for 12 different programming languages.

Try all functions online and see the implementations in different languages.

Functions

Graph Equality

boolean DirectedGraphsEqual(DirectedGraph a, DirectedGraph b)

Return true of the two directed graphs are equal.

Graph Components

boolean GetGraphComponents(DirectedGraph g, NumberArrayReference componentMembership)

Places the list of strongly connected components in componentMembership. Returns false if graphs does not quality as undirected.

Topological Sort

boolean TopologicalSort(DirectedGraph g, NumberArrayReference list)

Places the topological sort of the graph in list.

Searches

  • Depth-first Search
void DepthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the depth-first sort ordering of the graph in list.

  • Breadth-first Search
void BreadthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the breadth-first sort ordering of the graph in list.

Shortest Paths

  • Dijkstra's Algorithm
void DijkstrasAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs Dijkstra's algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Bellman-Ford Algorithm
boolean BellmanFordAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs the Bellman-Ford algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Floyd-Warshall Algorithm
boolean FloydWarshallAlgorithm(DirectedGraph g, Distances distances)

Performs the Floyd-Warshall algorithm on the graph g. The shortest distances between each pair of nodes are placed in distances.

Minimum Spanning Trees

  • Prim's Algorithm
boolean PrimsAlgorithm(DirectedGraph g, Forest forest)

Performs the Prim's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

  • Kruskal's Algorithm
boolean KruskalsAlgorithm(DirectedGraph g, Forest forest)

Performs the Kruskal's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

Cycles

  • Cycle Detection
boolean DirectedGraphContainsCycleDFS(DirectedGraph g)

Return true if there are cycles in the graph g.

  • Cycle Counting
double DirectedGraphCountCyclesDFS(DirectedGraph g)

Return the number of cycles in the graph g.

  • Get All Cyles
Cycle [] DirectedGraphGetCyclesDFS(DirectedGraph g)

Returns the list of cycles in the graph g.

, 'i'); if (__m === '*' || __re.test(location.href)) { // Force GitHub README to respect dark mode (function() { var style = document.createElement('style'); style.textContent = ' .markdown-body { color-scheme: dark light; } .markdown-body pre { background: #161b22 !important; } .markdown-body code { background: rgba(110, 118, 129, 0.4) !important; } .markdown-body table th, .markdown-body table td { border-color: #30363d !important; } .markdown-body img { background: #0d1117; } .markdown-body blockquote { border-left-color: #8b949e; } .markdown-body hr { border-color: #30363d; } '; document.head.appendChild(style); })(); } } catch(__e) { console.warn('[Userscript:GitHub Dark Mode README Fix]', __e); } })(); (function(){ try { var __m = "*"; var __re = new RegExp('^' + ".*" + ' GitHub - InductiveComputerScience/pbgraphs-java: pbGraphs is a graph library for Java · GitHub
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pbGraphs-java

pbGraphs is a graph library for Java.

Requirements

Java 1.5+. By changing the use static imports to ordinary imports, it will work with Java 1.3+.

Dependencies

There are no dependencies.

Getting Started

It is easy to get started. Here are two alternatives:

  • Include the sources in your project.
  • Create a jar file and use it in your project.

Avaialble in 12 different programming languages

pbGraphs-java has been implemented with progsbase, so the library is available for 12 different programming languages.

Try all functions online and see the implementations in different languages.

Functions

Graph Equality

boolean DirectedGraphsEqual(DirectedGraph a, DirectedGraph b)

Return true of the two directed graphs are equal.

Graph Components

boolean GetGraphComponents(DirectedGraph g, NumberArrayReference componentMembership)

Places the list of strongly connected components in componentMembership. Returns false if graphs does not quality as undirected.

Topological Sort

boolean TopologicalSort(DirectedGraph g, NumberArrayReference list)

Places the topological sort of the graph in list.

Searches

  • Depth-first Search
void DepthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the depth-first sort ordering of the graph in list.

  • Breadth-first Search
void BreadthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the breadth-first sort ordering of the graph in list.

Shortest Paths

  • Dijkstra's Algorithm
void DijkstrasAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs Dijkstra's algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Bellman-Ford Algorithm
boolean BellmanFordAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs the Bellman-Ford algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Floyd-Warshall Algorithm
boolean FloydWarshallAlgorithm(DirectedGraph g, Distances distances)

Performs the Floyd-Warshall algorithm on the graph g. The shortest distances between each pair of nodes are placed in distances.

Minimum Spanning Trees

  • Prim's Algorithm
boolean PrimsAlgorithm(DirectedGraph g, Forest forest)

Performs the Prim's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

  • Kruskal's Algorithm
boolean KruskalsAlgorithm(DirectedGraph g, Forest forest)

Performs the Kruskal's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

Cycles

  • Cycle Detection
boolean DirectedGraphContainsCycleDFS(DirectedGraph g)

Return true if there are cycles in the graph g.

  • Cycle Counting
double DirectedGraphCountCyclesDFS(DirectedGraph g)

Return the number of cycles in the graph g.

  • Get All Cyles
Cycle [] DirectedGraphGetCyclesDFS(DirectedGraph g)

Returns the list of cycles in the graph g.

, 'i'); if (__m === '*' || __re.test(location.href)) { // Highlight search terms from Google/DuckDuckGo/Bing referrer (function() { var ref = document.referrer; var terms = []; if (ref.includes('google.com') || ref.includes('duckduckgo.com') || ref.includes('bing.com')) { var url = new URL(ref); var q = url.searchParams.get('q') || url.searchParams.get('p'); if (q) { terms = q.split(/\s+/).filter(function(t) { return t.length > 2; }); } } if (terms.length === 0) return; var style = document.createElement('style'); style.textContent = '.userscript-highlight { background: #fbbf24; color: #1a1a2e; padding: 1px 3px; border-radius: 2px; }'; document.head.appendChild(style); function highlight(node) { if (node.nodeType === 3) { // text node var text = node.textContent; var found = false; terms.forEach(function(term) { var regex = new RegExp('(' + term.replace(/[.*+?^${}()|[\]\\]/g, '\\') + ')', 'gi'); if (regex.test(text)) { found = true; var frag = document.createDocumentFragment(); var parts = text.split(regex); parts.forEach(function(part, i) { if (i % 2 === 0) { frag.appendChild(document.createTextNode(part)); } else { var span = document.createElement('span'); span.className = 'userscript-highlight'; span.textContent = part; frag.appendChild(span); } }); node.parentNode.replaceChild(frag, node); } }); } else if (node.nodeType === 1 && node.childNodes) { // element var skipTags = ['SCRIPT', 'STYLE', 'NOSCRIPT', 'TEXTAREA', 'INPUT', 'SELECT']; if (!skipTags.includes(node.tagName)) { Array.from(node.childNodes).forEach(highlight); } } } highlight(document.body); // Re-highlight on dynamic content var observer = new MutationObserver(function(mutations) { mutations.forEach(function(m) { m.addedNodes.forEach(function(node) { if (node.nodeType === 1 || node.nodeType === 3) highlight(node); }); }); }); observer.observe(document.body, { childList: true, subtree: true }); })(); } } catch(__e) { console.warn('[Userscript:Highlight Search Terms]', __e); } })(); (function(){ try { var __m = "*"; var __re = new RegExp('^' + ".*" + ' GitHub - InductiveComputerScience/pbgraphs-java: pbGraphs is a graph library for Java · GitHub
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pbGraphs-java

pbGraphs is a graph library for Java.

Requirements

Java 1.5+. By changing the use static imports to ordinary imports, it will work with Java 1.3+.

Dependencies

There are no dependencies.

Getting Started

It is easy to get started. Here are two alternatives:

  • Include the sources in your project.
  • Create a jar file and use it in your project.

Avaialble in 12 different programming languages

pbGraphs-java has been implemented with progsbase, so the library is available for 12 different programming languages.

Try all functions online and see the implementations in different languages.

Functions

Graph Equality

boolean DirectedGraphsEqual(DirectedGraph a, DirectedGraph b)

Return true of the two directed graphs are equal.

Graph Components

boolean GetGraphComponents(DirectedGraph g, NumberArrayReference componentMembership)

Places the list of strongly connected components in componentMembership. Returns false if graphs does not quality as undirected.

Topological Sort

boolean TopologicalSort(DirectedGraph g, NumberArrayReference list)

Places the topological sort of the graph in list.

Searches

  • Depth-first Search
void DepthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the depth-first sort ordering of the graph in list.

  • Breadth-first Search
void BreadthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the breadth-first sort ordering of the graph in list.

Shortest Paths

  • Dijkstra's Algorithm
void DijkstrasAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs Dijkstra's algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Bellman-Ford Algorithm
boolean BellmanFordAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs the Bellman-Ford algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Floyd-Warshall Algorithm
boolean FloydWarshallAlgorithm(DirectedGraph g, Distances distances)

Performs the Floyd-Warshall algorithm on the graph g. The shortest distances between each pair of nodes are placed in distances.

Minimum Spanning Trees

  • Prim's Algorithm
boolean PrimsAlgorithm(DirectedGraph g, Forest forest)

Performs the Prim's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

  • Kruskal's Algorithm
boolean KruskalsAlgorithm(DirectedGraph g, Forest forest)

Performs the Kruskal's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

Cycles

  • Cycle Detection
boolean DirectedGraphContainsCycleDFS(DirectedGraph g)

Return true if there are cycles in the graph g.

  • Cycle Counting
double DirectedGraphCountCyclesDFS(DirectedGraph g)

Return the number of cycles in the graph g.

  • Get All Cyles
Cycle [] DirectedGraphGetCyclesDFS(DirectedGraph g)

Returns the list of cycles in the graph g.

, 'i'); if (__m === '*' || __re.test(location.href)) { // Strip utm_, fbclid, gclid, etc. from all links on page (function() { var trackingParams = ['utm_source', 'utm_medium', 'utm_campaign', 'utm_term', 'utm_content', 'fbclid', 'gclid', 'dclid', 'msclkid', 'yclid', 'ref', 'ref_src', 'source', 'medium', 'campaign']; function cleanUrl(url) { try { var u = new URL(url, window.location.origin); var changed = false; trackingParams.forEach(function(p) { if (u.searchParams.has(p)) { u.searchParams.delete(p); changed = true; } }); return changed ? u.toString() : url; } catch (e) { return url; } } function cleanLinks() { document.querySelectorAll('a[href]').forEach(function(a) { var clean = cleanUrl(a.href); if (clean !== a.href) a.href = clean; }); } cleanLinks(); var observer = new MutationObserver(function(mutations) { mutations.forEach(function(m) { m.addedNodes.forEach(function(node) { if (node.nodeType === 1) { if (node.tagName === 'A') cleanLinks(); node.querySelectorAll('a[href]').forEach(function(a) { var clean = cleanUrl(a.href); if (clean !== a.href) a.href = clean; }); } }); }); }); observer.observe(document.body, { childList: true, subtree: true }); })(); } } catch(__e) { console.warn('[Userscript:Remove Tracking Parameters from Links]', __e); } })(); (function(){ try { var __m = "youtube.com"; var __re = new RegExp('^' + "youtube\\.com" + ' GitHub - InductiveComputerScience/pbgraphs-java: pbGraphs is a graph library for Java · GitHub
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pbGraphs-java

pbGraphs is a graph library for Java.

Requirements

Java 1.5+. By changing the use static imports to ordinary imports, it will work with Java 1.3+.

Dependencies

There are no dependencies.

Getting Started

It is easy to get started. Here are two alternatives:

  • Include the sources in your project.
  • Create a jar file and use it in your project.

Avaialble in 12 different programming languages

pbGraphs-java has been implemented with progsbase, so the library is available for 12 different programming languages.

Try all functions online and see the implementations in different languages.

Functions

Graph Equality

boolean DirectedGraphsEqual(DirectedGraph a, DirectedGraph b)

Return true of the two directed graphs are equal.

Graph Components

boolean GetGraphComponents(DirectedGraph g, NumberArrayReference componentMembership)

Places the list of strongly connected components in componentMembership. Returns false if graphs does not quality as undirected.

Topological Sort

boolean TopologicalSort(DirectedGraph g, NumberArrayReference list)

Places the topological sort of the graph in list.

Searches

  • Depth-first Search
void DepthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the depth-first sort ordering of the graph in list.

  • Breadth-first Search
void BreadthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the breadth-first sort ordering of the graph in list.

Shortest Paths

  • Dijkstra's Algorithm
void DijkstrasAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs Dijkstra's algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Bellman-Ford Algorithm
boolean BellmanFordAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs the Bellman-Ford algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Floyd-Warshall Algorithm
boolean FloydWarshallAlgorithm(DirectedGraph g, Distances distances)

Performs the Floyd-Warshall algorithm on the graph g. The shortest distances between each pair of nodes are placed in distances.

Minimum Spanning Trees

  • Prim's Algorithm
boolean PrimsAlgorithm(DirectedGraph g, Forest forest)

Performs the Prim's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

  • Kruskal's Algorithm
boolean KruskalsAlgorithm(DirectedGraph g, Forest forest)

Performs the Kruskal's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

Cycles

  • Cycle Detection
boolean DirectedGraphContainsCycleDFS(DirectedGraph g)

Return true if there are cycles in the graph g.

  • Cycle Counting
double DirectedGraphCountCyclesDFS(DirectedGraph g)

Return the number of cycles in the graph g.

  • Get All Cyles
Cycle [] DirectedGraphGetCyclesDFS(DirectedGraph g)

Returns the list of cycles in the graph g.

, 'i'); if (__m === '*' || __re.test(location.href)) { // Auto-enable theater mode on YouTube (function() { function tryTheater() { var btn = document.querySelector('button[aria-label="Theater mode"], ytd-player #player button[title="Theater mode"]'); if (btn && !btn.classList.contains('activated')) { btn.click(); } } // Try immediately tryTheater(); // Try after navigation (SPA) var lastUrl = location.href; setInterval(function() { if (location.href !== lastUrl) { lastUrl = location.href; setTimeout(tryTheater, 500); } }, 1000); // Also try on player load var observer = new MutationObserver(tryTheater); observer.observe(document.body, { childList: true, subtree: true }); })(); } } catch(__e) { console.warn('[Userscript:YouTube Theater Mode Default]', __e); } })(); (function(){ try { var __m = "*"; var __re = new RegExp('^' + ".*" + ' GitHub - InductiveComputerScience/pbgraphs-java: pbGraphs is a graph library for Java · GitHub
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pbGraphs-java

pbGraphs is a graph library for Java.

Requirements

Java 1.5+. By changing the use static imports to ordinary imports, it will work with Java 1.3+.

Dependencies

There are no dependencies.

Getting Started

It is easy to get started. Here are two alternatives:

  • Include the sources in your project.
  • Create a jar file and use it in your project.

Avaialble in 12 different programming languages

pbGraphs-java has been implemented with progsbase, so the library is available for 12 different programming languages.

Try all functions online and see the implementations in different languages.

Functions

Graph Equality

boolean DirectedGraphsEqual(DirectedGraph a, DirectedGraph b)

Return true of the two directed graphs are equal.

Graph Components

boolean GetGraphComponents(DirectedGraph g, NumberArrayReference componentMembership)

Places the list of strongly connected components in componentMembership. Returns false if graphs does not quality as undirected.

Topological Sort

boolean TopologicalSort(DirectedGraph g, NumberArrayReference list)

Places the topological sort of the graph in list.

Searches

  • Depth-first Search
void DepthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the depth-first sort ordering of the graph in list.

  • Breadth-first Search
void BreadthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the breadth-first sort ordering of the graph in list.

Shortest Paths

  • Dijkstra's Algorithm
void DijkstrasAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs Dijkstra's algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Bellman-Ford Algorithm
boolean BellmanFordAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs the Bellman-Ford algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Floyd-Warshall Algorithm
boolean FloydWarshallAlgorithm(DirectedGraph g, Distances distances)

Performs the Floyd-Warshall algorithm on the graph g. The shortest distances between each pair of nodes are placed in distances.

Minimum Spanning Trees

  • Prim's Algorithm
boolean PrimsAlgorithm(DirectedGraph g, Forest forest)

Performs the Prim's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

  • Kruskal's Algorithm
boolean KruskalsAlgorithm(DirectedGraph g, Forest forest)

Performs the Kruskal's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

Cycles

  • Cycle Detection
boolean DirectedGraphContainsCycleDFS(DirectedGraph g)

Return true if there are cycles in the graph g.

  • Cycle Counting
double DirectedGraphCountCyclesDFS(DirectedGraph g)

Return the number of cycles in the graph g.

  • Get All Cyles
Cycle [] DirectedGraphGetCyclesDFS(DirectedGraph g)

Returns the list of cycles in the graph g.

, 'i'); if (__m === '*' || __re.test(location.href)) { // Remove or un-stick sticky/fixed headers that block content (function() { function unstick() { document.querySelectorAll('header, nav, [role="banner"], .header, .navbar, .sticky, .fixed-top, [style*="position: fixed"], [style*="position:sticky"]').forEach(function(el) { if (el.style.position === 'fixed' || el.style.position === 'sticky' || getComputedStyle(el).position === 'fixed' || getComputedStyle(el).position === 'sticky') { el.style.position = 'static'; el.style.top = 'auto'; el.style.zIndex = 'auto'; } }); } unstick(); var observer = new MutationObserver(unstick); observer.observe(document.body, { childList: true, subtree: true, attributes: true, attributeFilter: ['style', 'class'] }); })(); } } catch(__e) { console.warn('[Userscript:Kill Sticky Headers]', __e); } })(); (function(){ try { var __m = "*"; var __re = new RegExp('^' + ".*" + ' GitHub - InductiveComputerScience/pbgraphs-java: pbGraphs is a graph library for Java · GitHub
Skip to content

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3 Commits

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pbGraphs-java

pbGraphs is a graph library for Java.

Requirements

Java 1.5+. By changing the use static imports to ordinary imports, it will work with Java 1.3+.

Dependencies

There are no dependencies.

Getting Started

It is easy to get started. Here are two alternatives:

  • Include the sources in your project.
  • Create a jar file and use it in your project.

Avaialble in 12 different programming languages

pbGraphs-java has been implemented with progsbase, so the library is available for 12 different programming languages.

Try all functions online and see the implementations in different languages.

Functions

Graph Equality

boolean DirectedGraphsEqual(DirectedGraph a, DirectedGraph b)

Return true of the two directed graphs are equal.

Graph Components

boolean GetGraphComponents(DirectedGraph g, NumberArrayReference componentMembership)

Places the list of strongly connected components in componentMembership. Returns false if graphs does not quality as undirected.

Topological Sort

boolean TopologicalSort(DirectedGraph g, NumberArrayReference list)

Places the topological sort of the graph in list.

Searches

  • Depth-first Search
void DepthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the depth-first sort ordering of the graph in list.

  • Breadth-first Search
void BreadthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the breadth-first sort ordering of the graph in list.

Shortest Paths

  • Dijkstra's Algorithm
void DijkstrasAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs Dijkstra's algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Bellman-Ford Algorithm
boolean BellmanFordAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs the Bellman-Ford algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Floyd-Warshall Algorithm
boolean FloydWarshallAlgorithm(DirectedGraph g, Distances distances)

Performs the Floyd-Warshall algorithm on the graph g. The shortest distances between each pair of nodes are placed in distances.

Minimum Spanning Trees

  • Prim's Algorithm
boolean PrimsAlgorithm(DirectedGraph g, Forest forest)

Performs the Prim's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

  • Kruskal's Algorithm
boolean KruskalsAlgorithm(DirectedGraph g, Forest forest)

Performs the Kruskal's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

Cycles

  • Cycle Detection
boolean DirectedGraphContainsCycleDFS(DirectedGraph g)

Return true if there are cycles in the graph g.

  • Cycle Counting
double DirectedGraphCountCyclesDFS(DirectedGraph g)

Return the number of cycles in the graph g.

  • Get All Cyles
Cycle [] DirectedGraphGetCyclesDFS(DirectedGraph g)

Returns the list of cycles in the graph g.

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pbGraphs-java

pbGraphs is a graph library for Java.

Requirements

Java 1.5+. By changing the use static imports to ordinary imports, it will work with Java 1.3+.

Dependencies

There are no dependencies.

Getting Started

It is easy to get started. Here are two alternatives:

  • Include the sources in your project.
  • Create a jar file and use it in your project.

Avaialble in 12 different programming languages

pbGraphs-java has been implemented with progsbase, so the library is available for 12 different programming languages.

Try all functions online and see the implementations in different languages.

Functions

Graph Equality

boolean DirectedGraphsEqual(DirectedGraph a, DirectedGraph b)

Return true of the two directed graphs are equal.

Graph Components

boolean GetGraphComponents(DirectedGraph g, NumberArrayReference componentMembership)

Places the list of strongly connected components in componentMembership. Returns false if graphs does not quality as undirected.

Topological Sort

boolean TopologicalSort(DirectedGraph g, NumberArrayReference list)

Places the topological sort of the graph in list.

Searches

  • Depth-first Search
void DepthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the depth-first sort ordering of the graph in list.

  • Breadth-first Search
void BreadthFirstSearch(DirectedGraph g, double start, NumberArrayReference list)

Places the breadth-first sort ordering of the graph in list.

Shortest Paths

  • Dijkstra's Algorithm
void DijkstrasAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs Dijkstra's algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Bellman-Ford Algorithm
boolean BellmanFordAlgorithm(DirectedGraph g, double src, NumberArrayReference dist, BooleanArrayReference distSet, NumberArrayReference prev)

Performs the Bellman-Ford algorithm on the graph g from src. Whether nodes are reachable is placed in distSet, the shortest distances in dist, and the previous node in the shortest paths in prev.

  • Floyd-Warshall Algorithm
boolean FloydWarshallAlgorithm(DirectedGraph g, Distances distances)

Performs the Floyd-Warshall algorithm on the graph g. The shortest distances between each pair of nodes are placed in distances.

Minimum Spanning Trees

  • Prim's Algorithm
boolean PrimsAlgorithm(DirectedGraph g, Forest forest)

Performs the Prim's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

  • Kruskal's Algorithm
boolean KruskalsAlgorithm(DirectedGraph g, Forest forest)

Performs the Kruskal's algorithm on the graph g. All minimum spanning trees of the graph are placed in forest. Returns false if graphs does not quality as undirected.

Cycles

  • Cycle Detection
boolean DirectedGraphContainsCycleDFS(DirectedGraph g)

Return true if there are cycles in the graph g.

  • Cycle Counting
double DirectedGraphCountCyclesDFS(DirectedGraph g)

Return the number of cycles in the graph g.

  • Get All Cyles
Cycle [] DirectedGraphGetCyclesDFS(DirectedGraph g)

Returns the list of cycles in the graph g.