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首页> 外文期刊>IEEE Transactions on Microwave Theory and Techniques >Analysis of coplanar-waveguide discontinuities with finite-metallization thickness and nonrectangular edge profile
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Analysis of coplanar-waveguide discontinuities with finite-metallization thickness and nonrectangular edge profile

机译:有限金属化厚度和非矩形边缘轮廓的共面波导不连续性分析

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In this paper, the hybrid finite-element method (FEM) is proposed to analyze the coplanar-waveguide (CPW) discontinuities with finite-metallization thickness. A variational formula for the electric field in the slot region between upper and lower half-space is derived by applying the variational-reaction theory and solved by the FEM. In the limiting case of zero metallization thickness, this finite-element analysis is reduced to a moment-method analysis using Galerkin's approach with rooftop basis functions. The edge profile effects of a trapezoidal slot cross resulting from the etching or sputtering process can also be easily considered by this approach. Some numerical results are presented for short- and open-ended CPW discontinuities for different conductor thicknesses. It has been shown that not only the metallization thickness, but also the conductor-edge profile, can produce noticeable effects on circuit performance and should be taken into account for accurately modeling the CPW discontinuities.
机译:本文提出了一种混合有限元方法(FEM)来分析具有有限金属化厚度的共面波导(CPW)的不连续性。应用变分反应理论,推导了上下半空间之间缝隙区域电场的变分公式,并用有限元法求解。在零金属化厚度的极限情况下,使用具有屋顶基函数的Galerkin方法将这种有限元分析简化为矩量法。通过该方法也可以容易地考虑由于蚀刻或溅射过程而产生的梯形缝交叉的边缘轮廓效应。给出了针对不同导体厚度的短和开放式CPW不连续性的一些数值结果。已经表明,不仅金属化厚度,而且导体边缘轮廓也会对电路性能产生显着影响,因此应考虑到为CPW不连续性进行精确建模的考虑因素。

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