Give me examples of Suns graph Suns : Recall that a graph is chordal if it contains no induced cycles of length at least 4. A sun Sn is a chordal graph on 2n vertices (n3) whose vertex set can be partitioned into sets W = {w1, w2,...,wn} and U={u1, u2,...,un} such that W is independent and ui is adjacent to wj if and only if i=jor i =j+1 (mod n) If U induces a complete graph then the graph is called the complete sun. n>3, Vr2 (Sn) = n. Proposition: For
Give me examples of Suns graph Suns : Recall that a graph is chordal if it contains no induced cycles of length at least 4. A sun Sn is a chordal graph on 2n vertices (n3) whose vertex set can be partitioned into sets W = {w1, w2,...,wn} and U={u1, u2,...,un} such that W is independent and ui is adjacent to wj if and only if i=jor i =j+1 (mod n) If U induces a complete graph then the graph is called the complete sun. n>3, Vr2 (Sn) = n. Proposition: For
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
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Give me examples of Suns graph
Suns :
Recall that a graph is chordal if it contains no induced cycles of length at least 4.
A sun Sn is a chordal graph on 2n vertices (n3) whose vertex set can be partitioned into sets W = {w1, w2,...,wn} and
U = {u1, u2,...,un} such that W is independent and ui is adjacent to wj if and only if i=jor i =j+1 (mod n)
If U induces a complete graph then the graph is called the complete sun.
712 (Sn) = n.
Proposition: For
n>3,](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F6e7ce00b-ebb3-4c6f-9c71-8eab774f3b1e%2F34361dcb-2035-49d7-a583-8cc943695acc%2Ff7xzyci_processed.jpeg&w=3840&q=75)
Transcribed Image Text:0
Give me examples of Suns graph
Suns :
Recall that a graph is chordal if it contains no induced cycles of length at least 4.
A sun Sn is a chordal graph on 2n vertices (n3) whose vertex set can be partitioned into sets W = {w1, w2,...,wn} and
U = {u1, u2,...,un} such that W is independent and ui is adjacent to wj if and only if i=jor i =j+1 (mod n)
If U induces a complete graph then the graph is called the complete sun.
712 (Sn) = n.
Proposition: For
n>3,
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