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Modeling of RLC interconnect delay for ramp input using diffusion model approach

机译:利用扩散模型方法对RLC互连延迟的建模

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In this paper, we begin with the analysis of signal delay through an ideal RLC transmission line, without the driver and the load impedance. This yield's to the transform voltage and current equations governing the system response by incorporating appropriate boundary conditions for interconnect delay analysis. Two port parameters, in terms of ABCD matrix, are obtained. Further we considered a practical transmission line with driver and load to find out the relation between the transform input and output voltage response in s-domain. The relation thus obtained is applied to ramp input system and the transient response for it, in time domain, is obtained using inverse Laplace transform. Our main objective is to find the shape function of a wire which minimizes delay for RLC circuit using diffusion model approach [14]. Although the problem has been studied under the Elmore delay model, it is only a rough estimate of the actual delay and more accurate estimation of the actual delay should be used to determine the wire shape function. The use of transmission line model in our study gives a very accurate estimate of the actual delay. Previous studies under Elmore delay model suggest that exponential wire shape function to be of the form f(x)=ae−bx. By solving the diffusion equation, we derive the transient response in the time domain as a function of a and b for ramp input. The coefficients a and b are determined so that the actual (50% delay) is minimized.
机译:在本文中,我们首先通过理想的RLC传输线的信号延迟分析,而无需驱动器和负载阻抗。通过在互连延迟分析中结合适当的边界条件,该产量对变换电压和电流方程来控制系统响应。在ABCD矩阵方面,获得两个端口参数。此外,我们考虑了具有驾驶员和负载的实用传输线,以找出S域中的变换输入和输出电压响应之间的关系。使用逆拉普拉斯变换获得如此获得的由此获得的关系应用于斜坡输入系统,并且在时域中获得瞬态响应。我们的主要目的是找到一种电线的形状功能,从而最大限度地使用扩散模型方法对RLC电路的延迟[14]。虽然在Elmore延迟模型下已经研究了问题,但它只是对实际延迟的粗略估计,并且应该使用实际延迟的更准确估计来确定线形函数。我们研究中的传输线模型的使用提供了对实际延迟的非常准确的估计。以前的Elmore延迟模型下的研究表明指数线形状功能是F(x)= ae -bx 的形式。通过求解扩散方程,我们从时域中获得的瞬态响应作为斜坡输入的A和B的函数。确定系数A和B,使得实际(50%延迟)最小化。

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