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首页> 外文期刊>IEEE Transactions on Microwave Theory and Techniques >A new boundary integral approach to the determination of the resonant modes of arbitrarily shaped cavities
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A new boundary integral approach to the determination of the resonant modes of arbitrarily shaped cavities

机译:确定任意形状空腔共振模式的一种新的边界积分方法

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We present an efficient algorithm to determine the resonant frequencies and the normalized modal fields of arbitrarily shaped cavity resonators filled with a lossless, isotropic, and homogeneous medium. The algorithm is based on the boundary integral method (BIM). The unknown current flowing on the cavity wall is considered inside a spherical resonator, rather than in free-space, as it is usual in the standard BIM. The electric field is expressed using the Green's function of the spherical resonator, approximated by a real rational function of the frequency. Consequently, the discretized problem can be cast into the form of a real matrix linear eigenvalue problem, whose eigenvalues and eigenvectors yield the resonant frequencies and the associated modal currents. Since the algorithm does not require any frequency-by-frequency recalculation of the system matrices, computing time is much shorter than in the standard BIM, especially when many resonances must be found.
机译:我们提出一种有效的算法来确定谐振频率和填充有无损,各向同性和均质介质的任意形状空腔谐振器的归一化模态场。该算法基于边界积分法(BIM)。在空腔壁上流动的未知电流被认为是在球形谐振器内部,而不是在自由空间中,这在标准BIM中是常见的。电场是用球形谐振器的格林函数表示的,近似于频率的实际有理函数。因此,离散问题可以转化为实矩阵线性特征值问题的形式,其特征值和特征向量产生谐振频率和相关的模态电流。由于该算法不需要对系统矩阵进行逐频重新计算,因此计算时间比标准BIM中的计算时间短得多,尤其是在必须找到许多共振的情况下。

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