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Time-Domain Numerical Simulation of Electronic Circuits and Surface Acoustic Wave Devices Using Their Admittance Parameters

机译:电子电路和声表面波器件的导纳参数时域数值模拟

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We present a method to calculate the transient response of electronic circuits when these contain elements whose behaviors are given by their admittance matrices in the frequency domain. After describing this method in detail, an amplifier with resistive networks and interdigital transducers using specific input signals was proposed to test the method, and these results agreed when compared with those obtained with a simulation program with integrated circuit emphasis (SPICE)-based program. Besides, the simulation of two oscillators are presented; the first has a feedback network consisting of serial-connected equivalent circuits of crystals, and the second uses a feedback network with a surface acoustic wave (SAW) delay line. For the first oscillator, the waveforms obtained using this method and a SPICE-based program considering two different numerical integration methods were compared, and they looked similar, but all signals have different rise times because these simulations are very sensitive to inherent numerical errors. The simulation of a SAW delay line oscillator and its input and output voltages and currents were obtained, and its fundamental frequency was 77.77 MHz. These simulated results were validated experimentally through the oscillation frequency, which was found using the S-parameters of the amplifier and the delay line and an oscillation criterion, and it was measured directly in the circuit. The experimental oscillation frequencies were 76.9 and 77.5 MHz, respectively, and the errors between simulation and experimentation were approximately 1%.
机译:当电子电路包含其行为由其在频域中的导纳矩阵给出的元素时,我们提出一种计算电子电路的瞬态响应的方法。在详细描述了该方法之后,提出了一种使用电阻网络和使用特定输入信号的叉指换能器的放大器来测试该方法,与使用基于集成电路强调(SPICE)的仿真程序获得的结果相比,这些结果是一致的。此外,给出了两个振荡器的仿真。第一个具有由晶体串联等效电路组成的反馈网络,第二个具有带表面声波(SAW)延迟线的反馈网络。对于第一个振荡器,比较了使用该方法和考虑了两种不同数值积分方法的基于SPICE的程序获得的波形,它们看起来相似,但是所有信号的上升时间都不同,因为这些模拟对固有的数值误差非常敏感。仿真得到了声表面波延迟线振荡器及其输入输出电压和电流,其基本频率为77.77 MHz。这些仿真结果通过振荡频率进行了实验验证,该振荡频率是使用放大器的S参数和延迟线以及振荡准则找到的,并直接在电路中进行测量。实验的振荡频率分别为76.9和77.5 MHz,仿真和实验之间的误差约为1%。

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