Time-domain thermal noise simulation of switched capacitor circuits and delta-sigma modulators

Authors
Citation
Y. Dong et A. Opal, Time-domain thermal noise simulation of switched capacitor circuits and delta-sigma modulators, IEEE COMP A, 19(4), 2000, pp. 473-481
Citations number
31
Categorie Soggetti
Eletrical & Eletronics Engineeing
Journal title
IEEE TRANSACTIONS ON COMPUTER-AIDED DESIGN OF INTEGRATED CIRCUITS AND SYSTEMS
ISSN journal
02780070 → ACNP
Volume
19
Issue
4
Year of publication
2000
Pages
473 - 481
Database
ISI
SICI code
0278-0070(200004)19:4<473:TTNSOS>2.0.ZU;2-P
Abstract
This paper presents an accurate and efficient algorithm for simulating the effects of thermal noise in time-domain. The algorithm presented in this pa per is based on Monte Carlo methods and is applicable to linear time invari ant circuits, In addition to linear time invariant elements, the algorithm can easily be extended to include flock controlled switches and single or m ultibit quantizers. This expands the thermal noise analysis capability to s witched capacitor circuits and oversampled delta-sigma modulators. Thermal noise generated by different elements is modeled, in the time-domain, by a random pulse waveform having a desired po,ver spectral density, Typically t he noise power level is much smaller than that of other desired signals in the circuit and accurate simulation is needed to obtain correct results. In addition, random noise waveforms require the computation of many time poin ts in each transient analysis and efficient simulation methods are needed. In this paper, a new method for computing the transient response of linear time invariant circuits is used. This method accurately and efficiently com putes the response to the random pulse waveforms. In addition to thermal no ise, the method ran also be used to simulate the effect of random dither si gnals in delta-sigma modulators. Examples pf noise simulation are given and , when possible, comparison with measurements, previously published results , or analytical expressions is done.