ISSN: 2041-6792

Clinical Investigation

Graph Theory-journals

 Graph theory is the study of the mathematical objects known as graphs, which consist of edge-connected vertices (or nodes). (The vertices are numbered circles in the diagram below, and the edges follow the vertices.) Any situation in which one wants to analyze the layout of a network of linked objects is theoretically a graph theory problem. Examples of graph theory often arise not only in mathematics, but in physics and in computer science as well. A non-trivial graph consists of one or more edging-connected vertices (or nodes). Each edge connects exactly two vertices, though an edge doesn't need to connect any given vertex. Graph theory is the study of the mathematical objects known as graphs, which consists of vertices (or nodes) connected to the edges. (The vertices in the diagram below are numbered circles, and the edges follow the vertices.) Any situation in which the layout of a network of linked objects is theoretically a graph theory problem. Examples of graph theory often arise not only in mathematics but also in physics and in informatics. A non-trivial graph consists of one or more vertices (or nodes) linked to the edging. Each edge connects two vertices exactly, although there is no need to connect any given vertex to an edge. Special graphs are of several forms. One frequently encountered form is the Eulerian line, all edges of which are reached in a single path exactly once. Such a route is called Eulerian road.  

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