7:30 – 8:30 AM Breakfast 8:30 – 9:00 AM Tuncay Aktosun 9:00 – 9:30 AM Rodolfo Torres 9:30 –10:00 AM Edriss Titi 10:00–10:30 AM Coffee Break 10:30–11:00 AM Walter Littman 11:00–11:30 AM Gustavo Ponce 11:30–12:00 AM Carlos Kenig 12:00– 1:30 PM Lunch 1:30 – 2:00 PM Irena Lasiecka 2:00 – 2:30 PM Oleg Emanouilov 2:30 – 3:00 PM Amjad Tuffaha 3:00 – 3:25 PM Jing Zhang 3:25 – 3:50 PM Coffee Break 3:50 ...

Based on the linear prediction property of sinusoidal signals, a closed form unbiased frequency estimator for a real sinusoid in white noise is proposed. The frequency estimate derives from minimizin g a constrained least squares cost function and it is simple to implemen t either in batch or recursive mode. The relationship of the proposed method with the well-known Pisarenko harmonic decompos...

Music scholars have been studying tonal harmony intensively for centuries, yielding numerous theories and models. Unfortunately, a large number of these theories are formulated in a rather informal fashion and lack mathematical precision. In this article we present HarmTrace, a functional model of Western tonal harmony that builds on well-known theories of tonal harmony. In contrast to other ap...

s of Invited Talks Alexandru Aleman, Lund University Derivation-invariant subspaces of C∞ Abstract: One motivation for the study of invariant subspaces of the differentiation operator d dx on the locally convex spaces C∞(a, b) is the fact that, as opposed to differentiation on the space of entire functions, the so-called property of spectral synthesis fails dramatically in this context. Not onl...

Harmonic sliding analysis (HSA) is a dynamic spectrum analysis [1] in which the next analysis interval differs from the previous one by including the next signal sample and excluding the first one from the previous analysis interval. Such a harmonic analysis is necessary for time-frequency localization [2] of analysed signal given peculiarities. Using the well-known Fast Fourier transform (FFT)...

The stated goal of the conference was to build on the great success of applicable harmonic analysis in the last decade by bringing together first-rate senior experts along with promising young researchers in the theory and application of wavelet analysis, non-linear approximation, computational fluid dynamics and other applications with an emphasis on a combination of theoretical development wi...

This is the fourth in a series of papers (the earlier ones are [Casselman:1989], [Casselman:1993] and [Casselman:1999]) intended to present eventually a new way of proving, among other things, the well known results of Chapter 7 of [Langlands:1977] on the completeness of the spectrum arising from cusp forms and Eisenstein series. That Langlands’ results have lasted for nearly 40 years without m...

Due to the unbalanced features of distribution systems, a three-phase harmonic analysis method is essential to accurately analyze the harmonic impact on distribution systems. Moreover, harmonic analysis is the basic tool for harmonic filter design and harmonic resonance mitigation; therefore, the computational performance should also be efficient. An accurate and efficient three-phase harmonic ...