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             Publication
Journal Publication
Research Title The Nordhaus-Gaddum inequalities for Acyclic numbers on unitary Cayley Graphs of finite Rings 
Date of Distribution 13 October 2020 
Conference
     Title of the Conference The 46th International Congress on Science Technology and Technology based Innovation 
     Organiser สมาคมวิทยาศาสตร์แห่งประเทศไทยในพระบรมราชูปถัมภ์ 
     Conference Place มหาวิทยาลัยรามคำแหง 
     Province/State กรุงเทพมหานคร 
     Conference Date 5 October 2020 
     To 7 October 2020 
Proceeding Paper
     Volume 2563 
     Issue 46 
     Page 244-249 
     Editors/edition/publisher สมาคมวิทยาศาสตร์แห่งประเทศไทยในพระบรมราชูปถัมภ์ 
     Abstract The unitary Cayley graph Γ_n of a finite ring Z_n is the graph with vertex set Z_n and two vertices x and y are adjacent if and only if x-y is a unit in Z_n. A nonempty subset A of Z_n is said to be acyclic if the subgraph <A> induced by A contains no cycles. The maximum cardinality of an acyclic set in Γ_n is called an acyclic number and denoted by α(Γ_n ). In this paper, the Nordhaus-Gaddum inequalities for acyclic number of Γ_n are investigated in the sense of Γ_n and its complement.  
Author
615020024-5 Mr. DENPONG PONGPIPAT [Main Author]
Science Master's Degree

Peer Review Status มีผู้ประเมินอิสระ 
Level of Conference นานาชาติ 
Type of Proceeding Full paper 
Type of Presentation Oral 
Part of thesis true 
Presentation awarding false 
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