Abstract

To analyze on-chip spiral inductors efficiently, an alternating direction implicit (ADI) finite difference time-domain (FDTD) method is proposed for general dispersive media. The time-domain recursive-convolution iteration equation can be used to calculate the Debye, cold Plasma, and Lorentz media in the same formula. A locally conformal technique, named medium parameters weighting method is proposed to modeling complex structure accurately. The spiral inductor integrated on the silicon substrate has been analyzed by using conformal ADI-FDTD method. And the simulation results are in agreement with the measured results. These data have been obtained over a wide frequency range from 0.1–20 GHz. The proposed method can easily be used as an accurate computer-aided design tool for radio-frequency integrated circuits.

Highlights

  • The radio-frequency (RF) integrated circuits are increasing important in modern wireless communications

  • CODE VERIFICATION OF PROPOSED ALGORITHM To prove the appropriateness of the proposed method in the Section II, the Fortran program is developed based on the frequency-dependent conformal alternating direction implicit (ADI)-finite difference time-domain (FDTD) algorithm

  • The line source of sinusoidal wave Ez is placed in the center of the FDTD computation region with, 500×500×500 cells and the boundary is truncated by perfectly matched layer [10]

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Summary

Introduction

The radio-frequency (RF) integrated circuits are increasing important in modern wireless communications. INDEX TERMS Computer-aided design tools, conformal ADI-FDTD, linearly dispersive media, radiofrequency integrated circuit, spiral inductor. Coefficients c1, c2, d1, d2, d3, αm, βm, and γm (m = 1, 2, and 3) will be succeed by the local effective constitutive parameters when the ADI-FDTD equations are used for a cell with different media.

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