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Objects of attention

The starting-point of this talk is the question which are the objects of attention? The answer simply is that there are no objects of attention as such, i.e., no generic objects of attention. Instead several kinds of object of attention can be discerned troughout the attention process. Which kind will constitute the actual object of attention in a certain situation depends on the task that the sub

Sunrise of an Industry : Solar Energy under Financial and Industrial Capitalism in the U.S. and Japan, 1973 - 2005

The thesis addresses the question of how to mitigate climate change by studying the emergence of solar photovoltaic energy as an example of a low carbon industry. By outlining the social conditions behind the growth of that industry, I aim to further the understanding of low carbon industrial development in general. The dissertation is a historical comparative study of solar photovoltaic developme

Adaptive Interference Cancellation Using Common-Mode Information in DSL

Exploiting the common-mode (CM) receive signal in wireline communication can yield significant improvements in terms of channel capacity compared to using only the differential-mode (DM) signal. Recently published, independent, scientific work proposed the employment of an adaptive CM-reference based interference canceller and reported performance improvements based on simulation results. Adaptive

The rule of reason under Article 82 EC After Sot Lelos kai Sia

Using Sot. Lelos kai Sia as a starting point, the main purpose of this paper is to investigate the trend of application of the rule of reason under Article 82 EC with respect to a refusal to supply in the European Union (EU) pharmaceutical market. In addition, some procedural issues deriving from this case and Syfait shall be analyzed in the beginning. In the light of that purpose, section 2 of th

Dynamical diophantine approximation

Let $mu$ be a Gibbs measure of the doubling map $T$ of the circle. For a $mu$-generic point $x$ and a given sequence ${r_n} subset R^+$, consider the intervals $(T^nx - r_n pmod 1, T^nx + r_n pmod 1)$. In analogy to the classical Dvoretzky covering of the circle we study the covering properties of this sequence of intervals. This study is closely related to the local entropy function of the Gibbs