Lower-bound on SNR of the nth-order hyperbolic time–frequency kernel
Abstract
An estimate of the lower-bound on signal-to-noise ratio (SNR) of the nth-order hyperbolic time-frequency kernel is given. The effects of kernel parameters such as ߬ t, n and a on the SNR are discussed. In particular, the direct relationship between the SNR and auto-term slope a is studied in detail. Conditions under which the lower-bound on SNR is obtained are derived. Preliminary observations on a transfer function model with the auto-term slope a and ߠas inputs, and lower-bound on SNR as output are given. Possible further work is outlined.An estimate of the lower-bound on signal-to-noise ratio (SNR) of the nth-order hyperbolic time-frequency kernel is given. The effects of kernel parameters such as ߬ t, n and a on the SNR are discussed. In particular, the direct relationship between the SNR and auto-term slope a is studied in detail. Conditions under which the lower-bound on SNR is obtained are derived. Preliminary observations on a transfer function model with the auto-term slope a and ߠas inputs, and lower-bound on SNR as output are given. Possible further work is outlined.
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Journal Title
Journal of Sound and Vibration
Volume
321
Issue
1-2
Subject
Mechanical Engineering not elsewhere classified
Physical Sciences
Engineering