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Irene Epifanio

Publications and source records attributed to Irene Epifanio.

2 recordsLinked to original sources

A simple model to analyze the effectiveness of linear time normalization to reduce variability in human movement analysis.

In this paper we propose a simple model to predict the effect of linear time normalization to reduce variability in human movement analysis. This model is based on analysis of the correlation between timing variables and total movement duration. We obtain a simple expression to predict the variation coefficient (CV) of the normalized variable as a function of the CV of the original one, the CV of the total movement duration and the correlation between both variables. Depending on the correlation coefficient, R, very different results can be obtained after normalization. If R is positive and high, the linear normalization process effectively decreases variability. However, an increase of variability of the normalized variable can be expected if R decreases. This model explains why linear normalization does not always reduce variability. The model is applied to an example of sit-to-stand movement in order to show its effectiveness and to illustrate the close relationship between the correlation coefficient and the suitability of linear time-scale normalization.

Humans↗

Nonlinear image representation for efficient perceptual coding.

Image compression systems commonly operate by transforming the input signal into a new representation whose elements are independently quantized. The success of such a system depends on two properties of the representation. First, the coding rate is minimized only if the elements of the representation are statistically independent. Second, the perceived coding distortion is minimized only if the errors in a reconstructed image arising from quantization of the different elements of the representation are perceptually independent. We argue that linear transforms cannot achieve either of these goals and propose, instead, an adaptive nonlinear image representation in which each coefficient of a linear transform is divided by a weighted sum of coefficient amplitudes in a generalized neighborhood. We then show that the divisive operation greatly reduces both the statistical and the perceptual redundancy amongst representation elements. We develop an efficient method of inverting this transformation, and we demonstrate through simulations that the dual reduction in dependency can greatly improve the visual quality of compressed images.

Algorithms↗