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The wave concept iterative process (WCIP) method for electrical circuit network with triangular and hexagonal topology

机译:具有三角形和六边形拓扑的电路网络的波概念迭代过程(WCIP)方法

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This paper deals with an RLC circuit network with triangular or hexagonal grid. It is about a planar equilateral triangular grid where the passive (resistor, capacitor, and inductor) or active (voltage source for example) components are located at the sides or/and at nodes attached to the ground. The planar graph is oriented by three main direction vectors phase shifted to 60 degrees degrees. The wave concept iterative process (WCIP) method was employed to the theoretical formulation of the problem. In the formulation, the potential difference across each circuit component is represented by an auxiliary source defined in the spectral domain. The proposed theory is developed into two definition domains: a spectral domain in which periodicity and coupling between the circuit components are defined and a spatial domain describing the network topology and imposing the continuities conditions (Kirchhoff laws). The transition between the spectral and spatial domain is ensured by the so-called fast hexagonal Fourier transform. Numerical applications demonstrate the ability of the method for solving the inhomogeneous triangular lattices. Various conceptions have been proposed including an RL, RC, and RLC triangular network circuit, a perturbed triangular RLC circuit, and a triangular circuit excited by many lumped sources.
机译:本文涉及具有三角形或六边形网格的RLC电路网络。它是关于平面等边三角形网格,其中无源(电阻器,电容器和电感)或有源(例如,电压源)组件位于附接到地面的侧面或/和节点处。平面图面向三个主方向向量相移至60度。波概念迭代过程(WCIP)方法用于解决问题的理论制定。在配方中,每个电路组件上的电位差由在光谱域中定义的辅助源表示。所提出的理论被开发成两个定义域:一个光谱域,其中定义了电路组件之间的周期性和耦合以及描述网络拓扑的空间域并强加连续条件(Kirchhoff Smalic)。通过所谓的快速六边形傅里叶变换确保光谱和空间域之间的转变。数值应用证明了求解不均匀三角形格子的方法的能力。已经提出了各种概念,包括RL,RC和RLC三角形网络电路,扰动三角形RLC电路,以及由许多集成源激发的三角形电路。

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