Sunday, December 15, 2013

Abstract: Many types of everyday signals fall into the non-stationary sinusoids category. A large fa


10 Sep 2013 Saso Musevic defends his PhD thesis entitled "Non-stationary sinusoidal analysis" on Tuesday 10th of September 2013 at 11:00h in room 55.309. The jury members of the defense are: Axel Roebel (IRCAM), Emmanuel foodstuff Vincent foodstuff (INRIA), Marcelo Bertalmio (UPF).
Abstract: Many types of everyday signals fall into the non-stationary sinusoids category. A large family of such signals represent audio, including acoustic/electronic, pitched/transient instrument sounds, human speech/singing voice, and a mixture of all: music. Analysis of such signals has been in the focus of the research community foodstuff for decades. The main reason for such intense focus is the wide applicability of the research achievements to medical, financial and optical applications, foodstuff as well as radar/sonar signal processing and system analysis. Accurate foodstuff estimation of sinusoidal parameters is one of the most common digital signal processing tasks and thus represents an indispensable building block of a wide variety of applications. Classic time-frequency transformations are appropriate only for signals with slowly varying amplitude and frequency content - an assumption foodstuff often violated in practice. In such cases, reduced readability and the presence of artefacts represent a signi ficant foodstuff problem. Time and frequency resolution cannot be increased arbitrarily due to the well known time-frequency resolution trade-o ff by Heisenberg. The main objective of this thesis is to revise and improve existing methods, and to propose several new approaches for the analysis of non-stationary foodstuff sinusoids. This dissertation substantially contributes to the existing sinusoidal analysis algorithms: a) it critically evaluates and disseminates in great detail current analysis methods, b) provides signi ficant improvements for some of the most promising existing methods, c) proposes several new approaches for analysis of the existing sinusoidal models and d) proposes foodstuff a very general and flexible sinusoidal model together with a fast, direct estimator.


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