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Numerical assessment of uniform asymptotic solutions for a class of Sommerfeld integrals for microstrip antenna problems

机译:一类微带天线问题Sommerfeld积分的一致渐近解的数值评估

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Uniform asymptotic solution of Sommerfeld integrals for microstrip antenna problems, related to topologies with single- or double-layered dielectrics backed by a perfect electric conductor (PEC), are most suitable for electrically large problems. In this context a numerical comparison of Sommerfeld integrals evaluated by asymptotic and rigorous methods is presented. The focus of this comparison is to assess the numerical accuracy of the asymptotic solution for electrically small lateral separations with applications to mutual coupling between elements in densely packed microstrip antenna arrays. The two methods of evaluation are also distinct because the uniform asymptotic method requires TM0 proper surface wave pole contribution, while the alternate rigorous approach is immune from considering surface wave pole effects. Preliminary results for single-layer geometry,included here, show that the uniform asymptotic solution remains remarkably accurate even for small lateral separations (ρ over λ ≈ 0.3).
机译:Sommerfeld积分用于微带天线问题的统一渐近解,与具有理想电导体(PEC)支持的单层或双层电介质的拓扑结构有关,最适合于电大问题。在这种情况下,给出了通过渐近和严格方法评估的Sommerfeld积分的数值比较。该比较的重点是评估用于电横向分离的渐近解的数值精度,并将其应用于紧密堆积的微带天线阵列中元件之间的相互耦合。这两种评估方法也很不同,因为统一渐近法需要TM0适当的表面波极贡献,而替代的严格方法不受考虑表面波极影响的影响。包含在此处的单层几何的初步结果表明,即使对于较小的横向间距(λ≈0.3时,ρ),均匀渐近解仍然保持非常精确的精度。

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