Examples of using Graph theory in English and their translations into Serbian
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Basic graph theory concepts.
This illustrates the deep connection between graph theory and topology.
Graph theory visualization and analysis tools.
I had no idea that graph theory could be so much fun. Otto,!
Graph theory can be applied to network synthesis.
The term Eulerian graph has two common meanings in graph theory.
Graph theory is a field of mathematics about graphs. .
Euler made important discoveries in fields as diverse as calculus and graph theory.
Graph theory and mathematical programming with applications to chemistry and computer science;
The knight's tour problem is an instance of the more general Hamiltonian path problem in graph theory.
Cvetkovic: Graph theory and its applications, 5th edition, Scientific Book, Belgrade, 1990.M.
One of the oldest andmost accessible parts of combinatorics is graph theory, which also has numerous natural connections to other areas.
In topological graph theory it can be interpreted as the zeroth Betti number of the graph. .
Incidentally, the study of such visual models that show the connections andrelationships between different objects is known as graph theory.
In graph theory, an Eulerian trail(or Eulerian path) is a trail in a graph which visits every edge exactly once.
Turán graphs are named after Pál Turán, who used them to prove Turán's theorem,an important result in extremal graph theory.
In graph theory and combinatorial optimization, a closure of a directed graph is a set of vertices with no outgoing edges.
Important part of the research will be devoted to the theory of graph spectra,structural graph theory, non-linear programming and global optimization.
Standard graph theory can be extended to deal with active components and multi-terminal devices such as integrated circuits.
While graph drawing can be a difficult problem, force-directed algorithms, being physical simulations,usually require no special knowledge about graph theory such as planarity.
Graph theory has been used in the network analysis of linear, passive networks almost from the moment that Kirchhoff's laws were formulated.
Via this theorem,similar bounds in extremal graph theory can be proven for any excluded subgraph, depending on the chromatic number of the subgraph.
Graph theory is listed in priority topics of Discrete Mathematics and mathematical programming belongs to priority topics of Numerical Mathematics(OR and Optimization).
Application of standard techniques such as mathematical programming, statistics, theory of ranks,simulation, graph theory, theory of location, routing, fuzzy sets, neural networks and others.
In graph theory, a Hamiltonian path is a traceable path in an undirected ordirected graph that visits each node exactly once.
Coates graph Flow chart Rooted graph Flow graph(mathematics)Orientation(graph theory) Preorder Quiver Signal-flow graph Transpose graph Vertical constraint graph. .
Chemical graph theory Graphs provide a natural mathematical model of molecules, and are much used in chemical researches.
In computer science and graph theory, Karger's algorithm is a randomized algorithm to compute a minimum cut of a connected graph. .
In graph theory, a part of mathematics, a k-partite graph is a graph whose vertices are or can be partitioned into k different independent sets.
In mathematics, and more specifically in graph theory, a directed graph(or digraph) is a graph, or set of vertices connected by edges, where the edges have a direction associated with them.