Wolfram Mathematica demonstrations by Milana Dabic are now available at http://demonstrations.wolfram.com/
The demonstrations visualize parametric equations of curves and parameter influence on their shape.

New Version of Fun3D

New version of Fun3D with DXF export for ISO surfaces is available at Fun3D code site http://code.google.com/p/fun3d

Also include some new visualisation features.

The good, old... affine transformations

Affine transformations with GH definition by Milana Dabic (available at: affine_transformations.ghx)

SELF-REPLICATING SYSTEMS IN SPATIAL FORM GENERATION - THE CONCEPT OF CELLULAR AUTOMATA

The paper titled:

SELF-REPLICATING SYSTEMS IN SPATIAL FORM GENERATION - THE CONCEPT OF CELLULAR AUTOMATA
by Ljiljana Petruševski, Mirjana Devetaković, Bojan Mitrović

has been published in the SPATIUM international research journal, No. 19, March 2009, and is available at:
http://elearning.amres.ac.rs/journals/index.php/spatium/article/view/7/6

Fun 3D with ISO Surfaces

New version of Fun 3D software available at http://code.google.com/p/fun3d

Detailed change log http://code.google.com/p/fun3d/wiki/VersionChanges

Explicit surface by student Ana Jevtic, course Generic Explorations 04

ISO Surface with Grasshopper

Grasshopper definition: ISO Points.ghx

x=3+cos(u+v)+cos(v)+cos(u)+sin(u); y=3+cos(u+v)+cos(v)-cos(u)+sin(u); z=cos(1.5+u)*cos(v+u)+2; 3D Surface by student Jelena Ognjanovic, course Generic Explorations 04.

A Grasshopper exercise inspired by Tekno Logical.

For more examples of the attractor graphics please visit http://attractorgraphics.blogspot.com/.

x=sin(20*u)*cos(u) y=cos(20*u)*sin(u) z=sin(u) u(-3.14,3.14)

3D Surfaces by students Ivan Lasic and Marko Glavinic, course Generic Explorations 03/04

Voronoi Exercise

Based on Voronoi 2D for Grasshopper by Dimitrie Stefanescu

Interim crit pin-up

Photo by Ana Jevtic

Multi Point Attractor Exercise

Based on Grasshopper Magnetic Displacement by Daniel Piker.

Attractors Exercise

The exercise is based on Algorithmic Modelling with Grasshopper by Mohamad Khabazi.

3D Curve exploration - Conical Spiral

Activation of this Demonstration requires Wolfram Mathematica Player.

3D Curve exploration by student Ana Jevtic, course Generic Explorations 03

3D Curve exploration by student Stanislava Predojevic, course Generic Explorations 03

3D Curve exploration by student Vesna Ivanovic, course Generic Explorations 03

Mathematics in Architecture 2, student Jelena Nikolov
3^(cos(x)+cos(y)+cos(z))+4*cos(x)*cos(y)*cos(z) x,y,z range from -3 to 3
-(exp(x) + exp(y) + exp(z)) + tan(5*x)+tan(5*y)+tan(5*z) -log(12.36) x,y,z range from -5 to 5

3D Curve materialization by student Stevan Arsic, Course: Generic Explorations 04

3D Curve exploration by Ljiljana Mijatovic, Course: Generic Explorations 04

3D curve - an analog model by Alexandar Kotevski

An exploration of 3D Curves by Julia Jankovic

Digital Architect

http://digiarch.cz/256-odkazy-studia.aspx

Centre for Performing Arts

3D curve concept study