Many graph domination applications can be expanded to achieve complete cototal domination.If every node in a dominating set is regarded as a record server for a PC organization,then each PC affiliated with the organiz...Many graph domination applications can be expanded to achieve complete cototal domination.If every node in a dominating set is regarded as a record server for a PC organization,then each PC affiliated with the organization has direct access to a document server.It is occasionally reasonable to believe that this gateway will remain available even if one of the scrape servers fails.Because every PC has direct access to at least two documents’servers,a complete cototal dominating set provides the required adaptability to non-critical failure in such scenarios.In this paper,we presented a method for calculating a graph’s complete cototal roman domination number.We also examined the properties and determined the bounds for a graph’s complete cototal roman domination number,and its applications are presented.It has been observed that one’s interest fluctuate over time,therefore inferring them just from one’s own behaviour may be inconclusive.However,it may be able to deduce a user’s constant interest to some level if a user’s networking is also watched for similar or related actions.This research proposes a method that considers a user’s and his channel’s activity,as well as common tags,persons,and organizations from their social media posts in order to establish a solid foundation for the required conclusion.展开更多
图 G 的一个 Domination 染色是使得图 G 的每个顶点 v 控制至少一个色类(可能是自身的色类), 并且每一个色类至少被 G 中一个顶点控制的一个正常染色。 图 G 的 Domination 色数是图 G 的 Domination 染色所需最小的颜色数目,用 χdd(...图 G 的一个 Domination 染色是使得图 G 的每个顶点 v 控制至少一个色类(可能是自身的色类), 并且每一个色类至少被 G 中一个顶点控制的一个正常染色。 图 G 的 Domination 色数是图 G 的 Domination 染色所需最小的颜色数目,用 χdd(G) 表示。 本文研究了图 G 的 Domination 色数与图 G 通过某种操作得到图 G"的 Domination 色数之间的关系。展开更多
文摘Many graph domination applications can be expanded to achieve complete cototal domination.If every node in a dominating set is regarded as a record server for a PC organization,then each PC affiliated with the organization has direct access to a document server.It is occasionally reasonable to believe that this gateway will remain available even if one of the scrape servers fails.Because every PC has direct access to at least two documents’servers,a complete cototal dominating set provides the required adaptability to non-critical failure in such scenarios.In this paper,we presented a method for calculating a graph’s complete cototal roman domination number.We also examined the properties and determined the bounds for a graph’s complete cototal roman domination number,and its applications are presented.It has been observed that one’s interest fluctuate over time,therefore inferring them just from one’s own behaviour may be inconclusive.However,it may be able to deduce a user’s constant interest to some level if a user’s networking is also watched for similar or related actions.This research proposes a method that considers a user’s and his channel’s activity,as well as common tags,persons,and organizations from their social media posts in order to establish a solid foundation for the required conclusion.
文摘图 G 的一个 Domination 染色是使得图 G 的每个顶点 v 控制至少一个色类(可能是自身的色类), 并且每一个色类至少被 G 中一个顶点控制的一个正常染色。 图 G 的 Domination 色数是图 G 的 Domination 染色所需最小的颜色数目,用 χdd(G) 表示。 本文研究了图 G 的 Domination 色数与图 G 通过某种操作得到图 G"的 Domination 色数之间的关系。