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  1. Star (graph theory) - Wikipedia

    A geometric realization of the star graph, formed by identifying the edges with intervals of some fixed length, is used as a local model of curves in tropical geometry.

  2. Star Graph -- from Wolfram MathWorld

    The star graph S_n of order n, sometimes simply known as an "n-star" (Harary 1994, pp. 17-18; Pemmaraju and Skiena 2003, p. 248; Tutte 2005, p. 23), is a tree on n nodes with one node having …

  3. Definition:Star Graph - ProofWiki

    Apr 27, 2020 · The star graph of order $n$, denoted $S_n$ is a simple graph with $n$ vertices with the following properties: The remaining vertices are all of degree $1$ and are adjacent only to the …

  4. Star (graph theory) - Academic Dictionaries and Encyclopedias

    Several graph invariants are defined in terms of stars.

  5. Star Maps | TheSkyLive

    An interactive planetarium application to explore the night sky and discover constellations, planets, asteroids and other celestial objects visible from any location.

  6. What are Star Graphs? | Graph Theory - YouTube

    Star graphs are special types of trees. Any graph with n vertices, where 1 vertex has degree n - 1 and any other vertex has degree 1, is a star graph.

  7. Star Graph | Desmos

    Graph functions, plot points, visualize algebraic equations, add sliders, animate graphs, and more.

  8. Check for star graph - GeeksforGeeks

    Mar 21, 2023 · Star graph: Star graph is a special type of graph in which n-1 vertices have degree 1 and a single vertex have degree n - 1. This looks like n - 1 vertex is connected to a single central vertex.

  9. What is a star graph in graph theory? - Ask and Answer - Glarity

    Nov 1, 2024 · In summary, star graphs are a fundamental concept in graph theory with distinct properties and applications, making them an essential topic for study in both theoretical and practical …

  10. About: Star (graph theory) - DBpedia Association

    In graph theory, a star Sk is the complete bipartite graph K1,k : a tree with one internal node and k leaves (but no internal nodes and k + 1 leaves when k ≤ 1).