shortest route algorithm - ορισμός. Τι είναι το shortest route algorithm
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Τι (ποιος) είναι shortest route algorithm - ορισμός

ALGORITHM IN COMPUTER NETWORK ROUTING
Edge Disjoint Shortest Pair Algorithm
  • Graphical Illustration of the Shortest Pair of Disjoint Paths Algorithm

Shortest Path Faster Algorithm         
  • A demo of SPFA based on Euclidean distance. Red lines are the shortest path covering (so far observed). Blue lines indicate where relaxing happens, i.e., connecting <math> v </math> with a node <math> u </math> in <math> Q </math>, which gives a shorter path from the source to <math> v </math>.
GRAPH ALGORITHM
SPFA; Shortest Path Faster Algorithm
The Shortest Path Faster Algorithm (SPFA) is an improvement of the Bellman–Ford algorithm which computes single-source shortest paths in a weighted directed graph. The algorithm is believed to work well on random sparse graphs and is particularly suitable for graphs that contain negative-weight edges.
Edge disjoint shortest pair algorithm         
Edge disjoint shortest pair algorithm is an algorithm in computer network routing. The algorithm is used for generating the shortest pair of edge disjoint paths between a given pair of vertices.
Route (command)         
COMPUTER OPERATING SYSTEM COMMAND
Route (Unix command); Route (Command)
In computing, route is a command used to view and manipulate the IP routing table in Unix-like and Microsoft WindowsAdding a TCP/IP Route to the Windows Routing Table operating systems and also in IBM OS/2 and ReactOS. Manual manipulation of the routing table is characteristic of static routing.

Βικιπαίδεια

Edge disjoint shortest pair algorithm

Edge disjoint shortest pair algorithm is an algorithm in computer network routing. The algorithm is used for generating the shortest pair of edge disjoint paths between a given pair of vertices. For an undirected graph G(V, E), it is stated as follows:

  1. Run the shortest path algorithm for the given pair of vertices
  2. Replace each edge of the shortest path (equivalent to two oppositely directed arcs) by a single arc directed towards the source vertex
  3. Make the length of each of the above arcs negative
  4. Run the shortest path algorithm (Note: the algorithm should accept negative costs)
  5. Erase the overlapping edges of the two paths found, and reverse the direction of the remaining arcs on the first shortest path such that each arc on it is directed towards the destination vertex now. The desired pair of paths results.

In lieu of the general purpose Ford's shortest path algorithm valid for negative arcs present anywhere in a graph (with nonexistent negative cycles), Bhandari provides two different algorithms, either one of which can be used in Step 4. One algorithm is a slight modification of the traditional Dijkstra's algorithm, and the other called the Breadth-First-Search (BFS) algorithm is a variant of the Moore's algorithm. Because the negative arcs are only on the first shortest path, no negative cycle arises in the transformed graph (Steps 2 and 3). In a nonnegative graph, the modified Dijkstra algorithm reduces to the traditional Dijkstra's algorithm, and can therefore be used in Step 1 of the above algorithm (and similarly, the BFS algorithm).