By Juan J. Becerra, Eby G. Friedman
Analog layout matters in electronic VLSI Circuits and Systems brings jointly in a single position vital contributions and up to date examine leads to this fast paced quarter.
Analog layout matters in electronic VLSI Circuits and Systems serves as a great reference, supplying perception into essentially the most hard study matters within the field.
Read or Download Analog Design Issues in Digital VLSI Circuits and Systems: A Special Issue of Analog Integrated Circuits and Signal Processing, An International Journal Volume 14, Nos. 1/2 (1997) PDF
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Extra info for Analog Design Issues in Digital VLSI Circuits and Systems: A Special Issue of Analog Integrated Circuits and Signal Processing, An International Journal Volume 14, Nos. 1/2 (1997)
Sample text
1 ps to 1 ns. Therefore, due to the simplicity and accuracy of these expressions, the delay and power characteristics of a CMOS inverter driving a high impedance R C interconnect line can be efficiently estimated. , C = 10 fF, 100 fF, 1 pF and R = 10, 100, 1000 Q. The factors kp D and ku across this range of loads are averaged, and the result is kavg• k a~ --~~kpv+~~krr ~ ~ 2 i=l n 2 i=l n Vdo The alpha-power law model parameters, Ido and Vdo• describe the maximum drain current and drain saturation voltage, respectively, where Vas= Vvv [10].
14 p sc %-p- 12 10 Total 8 6 4 100 200 300 400 500 600 700 800 900 1000 Load Resistance (Q) Fig. 6. Ratio of short-circuit power to total transient power versus load resistance for varying load capacitance. and the average resistive power dissipation is given by PR = f for C~~::R Vaur(O)eu;o~~"cc,r Rdt. (12) After integration, (12) becomes PR = fRCUdoVlu 1 (0) 2(1 UdoR) + ( 1 -eu;0~'fR+c2t). (1 3) The resistive power dissipated for different RC loads calculated from (13) is shown in Table III.
Acknowledgements The authors would like to thank Dr. D. Sass, who contributed significantly to the current version of the program. Thanks to M. Leberecht and U. Klaperski for their work on the circuit simulator. 8. I. S. M. Erisman, and J. K. Reid, Direct Methods for Sparse Matrices. Oxford University Press: Oxford, 1992. 9. D. A. Zein, "Solution of a set of nonlinear algebraic equations for general purpose CAD programs," IEEE Circ. and Dev. 1(5), Sept. 1985. 10. R. A. Saleh and A. R. Newton, Mixed-Mode Simulation.