Ornamatics Final Presentation:
Exploration of Geometry Hyeonsu Yang | murmusic@gmail.com
Geometry (Ancient Greek: geo- "earth", -metria "measurement") "Earth-Measuring" is a part of mathematics concerned with questions of size, shape, relative position of figures, and the properties of space. Geometry is one of the oldest sciences. -Wikipedia
Ornamatics Project 01: Digi-tile based on Origami Tessellation
Inspiration:
Definition:
A tessellation or tiling of the plane is a collection of plane figures that fills the plane with no overlaps and no gaps. One
may also speak of tessellations of the parts of the plane or of other surfaces. Generalizations to higher dimensions are also possible. Tessellations frequently appeared in the art of M. C. Escher. Tessellations are seen throughout art history, from ancient architecture to modern art.
Origami (ćŠ˜ă‚Šç´™?, from ori meaning "folding", and kami meaning "paper") is the traditional Japanese folk art of paper folding, which
started in the 17th century AD and was popularized in the mid-1900s. It has since then evolved into a modern art form. The goal of this art is to transform a flat sheet of material into a finished sculpture through folding and sculpting techniques, and as such the use of cuts or glue are not considered to be origami.
Examples:
Test 01:
Test 02:
Test 03:
Test 04: Origami Tessellations with inner patterns
Junction prototype 01 with one point joint
Junction prototype 02 with two point joints
Photos: Type 01
Photos: Type 01 - Folding methods of tiles
Photos: Type 01 - Partition wall as a Space divider
Photos: Type 01 - Pavilion
Photos: Type 01 - Temporal Structure
Photos: Type 01 - Facade
Rendered image: Type 01 - Pavilion
Rendered image: Type 01 - Pavilion
Rendered image: Type 01 - Pavilion
Rendered image: Type 01 - Pavilion
Photos: Type 02
Photos: Type 02 - Wall
Photos: Type 02 - Pavilion
Photos: Type 02 - Pavilion
Photos: Type 02 - Pavilion
Photos: Type 02 - Pavilion
Photos: Type 02 - Ceiling
Ornamatics Project 02: Column, Capital and Ceiling Design related to ‘Fibonacci number’
Geometry:
Geometric Patterns
Geometric Patterns
Fibonacci number in Nature:
Fibonacci number:
Diagram: 2D pattern to 3D shape
Phase 01:
Phase 02:
Phase 02:
Phase 03:
Phase 03:
Phase 04:
Phase 04:
Conparsion bwteen the model of phase 02 & the modified type
Phase 05:
Phase 05:
Phase 06:
Phase 06:
Alternative one is possible to print out.
Ideal!!! But, the size is the matter to produce the real one.
Alt 01: A littel modify about Alt 02: Make it more Alt 03: A littel modify about Alt 04: A littel modify about Alt 05: Just cut out of the Basic type by using Fibonacci the height and proportion of it like a normal column in the height and proportion of it the height and proportion of it bottom of it. number in order to cutting -Loft: Uniform terms of the proportion. -Loft: Loose -Loft: Tight out from the main body of the column
Modeling Process:
Creating Boundaries Rearrangment of the boundaries
Lofting 01: an outer shape
Creating One Curve line Copy, Paste & Rotate Extrude all lines
Lofting 02: an inner shape
Assembling geometies
Extrude: a ceiling structure
Cutting out from the Lofting shapes
Giving Thickness by using ‘OffsetSrf’
Cap the Ceiling structure on the Column
One element:
Rendered images
Rendered images
Rendered images
Rendered images
Rendered images
Rendered images
Photos: Product
Photos: Column, Capital, & Ceiling
Photos: Sculpture
Photos: Pavillion
Photos: Pavillion