Synergy between public space politics and mobility strategies

¿Hasta qué punto y en qué circunstancias movilidad, como aspecto funcional e inevitable del entorno humano, se puede convertir en un elemento afirmativo de espacio público dándole un nuevo significado y un valor añadido? Diálogo entre movilidad y espacio público se puede explicar mediante la comprensión de las estrategias de movilidad como partidario de la integración de diferentes lógicas urbanas, observando infraestructura como un elemento de configuración de espacio público y al cuestionar transporte como pivote del carácter e identidad de espacio público. El objetivo principal de esta discusión es la integración urbana y contextual de los sistemas de transporte vistos como confluencias de lógica urbana y lógica de transporte desarrolladas como una sola expresión. Armonizando esta paradoja es posible crear sinergias entre espacio público y transporte que ganan nuevas dimensiones.Up to which point and under which circumstances mobility, as a functional and an inevitable aspect of the human environment, can become an affirmative element of public space giving it a new significance and an additional value? Dialog between mobility and public space can be explained by understanding mobility strategies as a supporter of integration of different urban logics, by observing infrastructure as an element of public space configuration and by questioning transport as a pivot of public space character and identity. The main focus of this discussion is on mobility lines, specifically urban and contextual integration of transport systems seen as a crossroads between urban and transport logic, developed as a single expression. Harmonizing this paradox it is possible to create synergies between public space and mobility which gain new dimensions

On Limits of Dense Packing of Equal Spheres in a Cube

We examine packing of $n$ congruent spheres in a cube when $n$ is close but less than the number of spheres in a regular cubic close-packed (ccp) arrangement of $\lceil p^{3}/2\rceil$ spheres. For this family of packings, the previous best-known arrangements were usually derived from a ccp by omission of a certain number of spheres without changing the initial structure. In this paper, we show that better arrangements exist for all $n\leq\lceil p^{3}/2\rceil-2$. We introduce an optimization method to reveal improvements of these packings, and present many new improvements for $n\leq4629$