Stadt am Rande
Organisation: Goethe-Institut China, Today Art Museum

Cooperation: transmediale, Gallery Art Claims Impulse
Sponsors: Hainan Airlines, SAMSUNG
Curators: Pierre Wolter, Melanie Zagrean
Project Management: Gao Yi (Goethe Institut Beijing)
Special Guest: Stephen Kovats (Artistic Director, transmediale)

Special Thanks to: The artists, Gallery Anita Beckers, Gallery Carlier & Gebaur, Gallery DAM,
Gallery Olaf Stüber.

Links: transmediale, Goethe-Institut Peking, Today Art Museum, Chinese Embassy Berlin

Artists:
Marc Aschenbrenner, Dave Ball, Julius von Bismarck, Boredomresearch, Tudor Bratu, Miles Chalcraft, Matthias Fitz, Adam Somlai-Fischer & Bengt Sjölen, Andreas Nicolas Fischer & Benjamin Maus, Niklas Goldbach, Martin Howes, Marcellvs L, Mader- Stublic - Wiermann, Julian Oliver, Michelle Teran, Maria Vedder.





click to open slide show



Press
:
China Daily (english), CRIENGLISH.com (english), Artspy (cn), 798art.com (cn), Artnews.cn (cn), Artron.net (english)
Douban.com (cn), Chinaluxus (cn), ItDream.com (cn), Yahoo.cn (cn), Lilewei.com (cn)

The exhibition 'Stadt am Rande' is based on a selection of artworks predominantly by Berlin-based artists that explore the various aspects, fabrics, and subtext of an urban topology constantly in flux, harboring indiviuals, networks, and structures struggling for identiy, definition, visualisation and attention.
By way of digital devices, engineering tools and software, as well as by using analogue means of creating minor ruptures or alterations in the topological surface the artists question, re-interpret, expand, visualise and explore the urban topology that sourrounds them. The artworks are particularly unusual in that they also manage to capture a shift in the current Zeitgeist, an elusive feel that the urban environment evokes, reactions to it, as well as the way those reactions in turn change the urban topology. Distinctive of this perspective is the rhythm and pace of many of the works, the allegories they use, and the way they chose to explore the topology and present it.