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Global Journal of Applied Engineering Mathematics最新文献

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LOSSY TRANSMISSION LINES TERMINATED BY PARALLEL CONNECTED RLC-ELEMENTS WITHOUT THE HEAVISIDE’S CONDITION 有损耗的传输线由平行连接的rlc元件终止,没有重载条件
Pub Date : 2019-07-01 DOI: 10.37516/adv.math.sci.2019.0063
V. Angelov
The paper deals with analysis of propagation of transverse electromagnetic waves alonglossy transmission lines terminated by a circuit consisting of parallel connected RLCelements. Using the Kirchhoff’s laws we derive boundary conditions and formulate themixed problem for hyperbolic system describing the lossy transmission line. Without theHeaviside's condition, we cannot guarantee the distortionless propagation of waves andhence we cannot apply the known methods. That is why we apply a different method andobtain conditions for existence-uniqueness of generalized solution. We change variablesand formulate a mixed problem for the hyperbolic system with respect to the newvariables. The nonlinear characteristics of the RLC-elements generate nonlinearity in theequations of neutral type on the boundary. We propose an operator presentation of themixed problem for transmission line system and by means of fixed point technique weprove existence-uniqueness of a generalized solution.
本文讨论了横向电磁波沿由并联rlc元件组成的电路端接的有波传输线的传播问题。利用基尔霍夫定律,导出了描述有耗传输线的双曲系统的边界条件和混合问题。没有heaviside的条件,我们就不能保证波的无扭曲传播,因此我们不能应用已知的方法。这就是为什么我们应用了不同的方法并给出了广义解的存在唯一性的条件。我们对双曲型方程组变换变量,给出了一个关于新变量的混合问题。rlc单元的非线性特性使边界上的中性型方程产生非线性。提出了输电线路系统混合问题的算子表示,并利用不动点技术证明了其广义解的存在唯一性。
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引用次数: 1
ON COMPUTATION OF NEW DEGREE-BASED TOPOLOGICAL INDICES OF SILICATE CHAIN GRAPH 基于度的新型硅酸盐链图拓扑指数的计算
Pub Date : 2019-07-01 DOI: 10.37516/GLOBAL.J.APPL.ENG.MATH.2019.0073
Rachanna R Kanabur, S. K. Giregol, Anand Jirli, Iranna M. Chanal
The Arithmetic-Geometric index (AG1 index), SK index, SK1 index, SK2 indices of a graph G was introduced by V. S. Shigehalli and R. R. Kanabur. These topological indices explain the modeling of various physico-chemical, biological and pharmacological properties of organic molecules in chemistry and explains studies of various results on Silicate Chain Graph.
V. S. Shigehalli和R. R. Kanabur提出了图G的算术几何指数(AG1指数)、SK指数、SK1指数和SK2指数。这些拓扑指数解释了化学中有机分子的各种物理化学、生物和药理学性质的建模,并解释了硅酸盐链图上各种结果的研究。
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引用次数: 0
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Global Journal of Applied Engineering Mathematics
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