eCAADe 2020:

FRACAM: A 2.5D Fractal Analysis Method for Facades; Test Environment for a Cell Phone Application to Measure Box Counting Dimension
Talk and Proceeding: eCAADe 2020 - RAnthropologic – Architecture and Fabrication in the cognitive age (Berlin, Germany, 2020 | virtual conference) FRACAM: A 2.5D Fractal Analysis Method for Facades
W Lorenz, G. Wurzer
eCAADe-conference, Berlin, Germany (virtual conference), 2020,
presentation (video)

picnic table

File format: Grasshopper® for Rhinoceros® 5 ... link 


FLÄVIZ in the rezoning process: A Web Application to visualize alternatives of land-use planning
Talk and Proceeding: CAADRIA 2020 - RE: Anthropocene, Design in the Age of Humans (Chulalongkorn University, Bangkok, Thailand, 2020 | virtual conference) FLÄVIZ in the rezoning process: A Web Application to visualize alternatives of land-use planning
W Lorenz, G. Wurzer
CAADRIA-conference, Bangkok, Thailand (virtual conference), 2020,
presentation (video)

USA Chicago Exkursion 2019

Japan Exkursion 02.07.-17.07.2019 (book) W.E. Lorenz, A. Faller (Hrsg.). Mit Beiträgen der Teilnehmerinnen und Teilnehmer der Exkursion nach "Chicago" (2019).
ISBN: 978-3-9504464-2-5
Das Buch beschreibt in einzelnen Kapiteln die vom Institut Architekturwissenschaften, Digitale Architektur und Raumplanung, organisierte Exkursion nach Chicago aus dem Jahr 2019. ...

Stegreifentwerfen "gesteckt nicht geschraubt 2.0"

digitales Stegreifentwerfen
G. Wurzer, W.E. Lorenz, S. Swoboda. Im Zuge der Lehrveranstaltung wird die Digitalisierung vom Entwurfsprozess bis zur Produktion an Hand einer selbsttragenden Holzstruktur untersucht: vom Stadtmöbel über die Skulptur zur Brücke. ...

III Different Fractals

Every natural thing around us is a fractal structure in principle, because smooth lines and planes only exist in the ideal world of mathematics. Beside that theoretically any system, which can be visualized or analyzed geometrically, can be a fractal.

This chapter gives an introduction to some different kinds of fractals like the so-called "true" mathematical fractals, to which the Cantor set belongs, and the "chaotic" fractals, with the Mandelbrot set being an example. Beside that some other methods of creating fractals such as the iteration function systems, the DLA model, the L-system and the Midpoint displacement method will be introduced. The form of strange attractors as a connection to deterministic chaos also offers fractal characteristics and will be described at the end of this chapter. The one or other type of fractal may help in creativity, analysis, comparison, construction, organization and other questions arising in architecture.