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Mathematical Analysis of Random Noise-Conclusion

S. O. Rice
- 01 Jan 1945 - 
- Vol. 24, pp 46-156
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This article is published in Bell System Technical Journal.The article was published on 1945-01-01 and is currently open access. It has received 807 citations till now.

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A statistical analyser for random waveforms and its application to yarn mass analysis

TL;DR: In this article, the cumulative frequency distribution of instantaneous values and a means of specifying the waveform irregularity structure is described. But this is not suitable for the analysis of the linear density of textile yarns.
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Spatial and Individual-Based Modelling

TL;DR: The result of modelling in forest science has always been intriguing, because it allows studying plant populations as they travel through space and time in a time-lapse mode, whereas field and lab-based studies of plant development usually take much time.
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An Overview of Response Spectrum Superposition Methods for MDOF Structures

TL;DR: In this article, a review of response spectrum superposition methods to estimate the maximum amplitudes of various response quantities at different levels of multi-degree-of-freedom structures for earthquake-resistant design applications is presented.
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Higher order density approximations for solutions to estimating equations

TL;DR: A general order O ( 1 / n ) density approximation method for solutions to multidimensional estimating equations which are sums of continuous independent, non-identically distributed random vectors is developed.
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A representation of Gaussian processes

TL;DR: It is shown that the decomposition together with the associated properties can be deduced in a mathematically sound fashion for any stationary Gaussian process.