Cyclic graph
Today, we want to delve into the fascinating world of Cyclic graph. Knowing more about Cyclic graph will allow us to explore its different facets and understand its importance in various contexts. Throughout this article, we will explore different aspects related to Cyclic graph, from its origin to its evolution over time. In addition, we will analyze its impact on modern society and its relevance in today's world. Through a comprehensive and detailed approach, we hope to provide our readers with a comprehensive and enriching insight into Cyclic graph.
In mathematics, a cyclic graph may mean a graph that contains a cycle, or a graph that is a cycle, with varying definitions of cycles. See:
- Cycle (graph theory), a cycle in a graph
- Forest (graph theory), an undirected graph with no cycles
- Biconnected graph, an undirected graph in which every edge belongs to a cycle
- Directed acyclic graph, a directed graph with no cycles
- Strongly connected graph, a directed graph in which every edge belongs to a cycle
- Aperiodic graph, a directed graph in which the cycle lengths have no nontrivial common divisor
- Pseudoforest, a directed or undirected graph in which every connected component includes at most one cycle
- Cycle graph, a graph that has the structure of a single cycle
- Pancyclic graph, a graph that has cycles of all possible lengths
- Cycle detection (graph theory), the algorithmic problem of finding cycles in graphs
Other similarly-named concepts include
- Cycle graph (algebra), a graph that illustrates the cyclic subgroups of a group
- Circulant graph, a graph with an automorphism which permutes its vertices cyclically.
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