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Linear Algebraic Theory for Designing the Bus Topology to Enhance the Data Transmission Process

机译:线性代数理论设计总线拓扑以增强数据传输过程

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摘要

Bus topology performs a significant part for describing the data transfer from one end to another in a single direction, where one node performs as a source and another end performs as the destination. The complexity of utilizing the bus topology is if the cable in the network has an issue then the entire network will be shut down. Moreover, high network traffic will arise which decreases the network performance because all the information is transferred in a single cable. The bus topology issue is complex to enhance the normal process but mathematically it is simple to reconstruct the function. Therefore, in this research data transmission of the bus topology can be designed by a novel linear algebraic theory. Besides, the linear algebraic theory for bus topology is validated by the specific theorems and the rank of the matrix is estimated by the proper calculations. The proposed design of bus topology is created by the MATLAB platform. Moreover, the created bus topology is validated in the Local Area Network (LAN) application for data transmission. Consequently, the proposed theory is compared with the other conventional techniques and proven the reliability of the novel method. Besides, the proposed bus topology design in LAN is compared with other existing methods in terms of throughput, delay, and packet delivery ratio. Therefore the results proved that the proposed scheme can attain better performance than the other conventional techniques.
机译:总线拓扑在描述从一端到另一端的单一方向的数据传输方面发挥了重要作用,其中一端作为源,另一端作为目标。使用总线拓扑的复杂性在于,如果网络中的电缆出现问题,则整个网络将关闭。此外,将出现高网络流量,从而降低网络性能,因为所有信息都在一根电缆中传输。总线拓扑问题很复杂,可以增强正常过程,但从数学上讲,重构函数很简单。因此,在这项研究中,总线的数据传输拓扑结构可以通过一种新的线性代数理论进行设计。此外,通过特定定理验证了总线拓扑的线性代数理论,并通过适当的计算估计了矩阵的秩。所提出的总线拓扑设计由MATLAB平台创建。此外,创建的总线拓扑在局域网 (LAN) 应用程序中进行验证,以便进行数据传输。因此,将所提出的理论与其他传统技术进行了比较,并证明了该方法的可靠性。此外,在吞吐量、时延和数据包传递率方面,将所提出的局域网总线拓扑设计与其他现有方法进行了比较。因此,结果表明,与其他常规技术相比,所提方案具有更好的性能。

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