This symposium is conceived as a complement to the keynote proposed by Jeffrey Hausdorff, and focused on long-range dependence in human movement. 1/f noise, or fractal fluctuations, have been discovered in a number of empirical phenomena, and remain an intriguing property, characterized by long-range dependence and self-similarity. In the domain of motor behavior, fractals have been evidenced, ...

Dimensionality refers to both the various perspectives of a program and to the components within that perspective. It is, thus, appropriate to think of dimensions of dimensionality. For example, one dimension or perspective of a program is the projects which perform the program. Within the project dimension, the individual projects are the components of that dimensionality. The number of projec...

We review the developments of a recently proposed approach to study integrable theories in any dimension. The basic idea consists in generalizing the zero curvature representation for two-dimensional integrable models to space-times of dimension d + 1 by the introduction of a d-form connection. The method has been used to study several theories of physical interest, like self-dual Yang-Mills th...

l’intérêt de ce bref article consiste à expliciter, dans la mesure du possible, la production et la saisie du sens caché à travers l’étude de la relation des valeurs dans la dimension tensive et sous l’angle sémiotique sensible. nous allons montrer que la perspective de la sémiotique sensible et perceptive fondée sur la phénoménologie peut répondre à toutes les exigences de la compréhension du ...

The fractal and self-similarity properties are revealed in many complex networks. In order to show the influence of different part in the complex networks to the information dimension, we have proposed a new information dimension based on Tsallis entropy namely Tsallis information dimension. The Tsallis information dimension can show the fractal property from different perspective by set differ...