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3D Printing and Simulation of

Naturally-Randomized Cellular-Automata

Yasusi Kanada

Dasyn.com

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Introduction

3D printing (or Additive manufacturing)

■ 3D objects are generated layer by layer.

■ Cheap FDM 3D printers are widely used.

(FDM means fused deposition modeling)

3D printers can generate fluctuated, emergent, and stochastic patterns.

■ Printing conditions and process including nozzle temperature, extrusion process, air motion, etc., are fluctuated.

■ Printing processes contains bifurcations.

3D printing can be interpreted as asynchronous CA (cellular automata) .

■ A printing head generates 1D on/off patterns.

■ Fluctuated patterns are similar to patterns generated by stochastic CA.

http://www.3dfuture.com.au/2012/04/reprap-full-kit- available-for-780/

Reprap

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helical motion

nozzle diameter 0.3 -- 0.5 mm

print head filament

layer height (vertical pitch) 0.1 -- 0.4 mm

spiral and herical motion

print head

horizontal pitch 0.4 -- 1.2 mm

head return

Methods for 1D and 2D CA pattern generation

A 1D CA pattern is generated by a helical head motion.

■ Constant extrusion (amount of ABS/PLA filament) -- No explicit randomization

■ No 3D CAD/CAM program prints in this way!

A 2D CA patterns can be generated by spiral and helical motion.

The initial condition is

all “one”. Visualized G-code

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Examples of 1D printed patterns

ABS, counterclockwise motion (h = 0.4) ABS, clockwise motion (h = 0.25)

PLA, clockwise motion (h = 0.15)

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More 1D patterns

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Printing process

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Examples of 2D CA patterns

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A computational model that simulates printed 1D patterns was developed.

■ A pattern is generated by using a probabilistic rule.

Explicit randomization was (random numbers were) introduced.

Simulation

...

... current layer previous layer Probabilistic rule

p current

= 0.97

p next

= 0.6

extrudedFilament = 0;

for layer in 1, 2, …, layers loop // repeat for all layers z = 0.4 * layer; // layer pitch is 0.4

for i in 0, 1, …, 4 * 72 loop // repeat for all parts of a circle pattern[layer][i] = 0; // clear pattern

if extrudedFilament >= 1 then

// Amount of extruded filament is sufficient.

if pattern[layer–1][i] > 0 and random() <= pcurrent or // The pattern at the same location of previous layer // is filled and the filament is successfully sticked.

pattern[layer–1][i+1] > 0 and random() <= pnext then // The pattern at the next location of previous layer // is filled and the filament is successfully sticked.

pattern[layer][i] = 1; // fill pattern extrudedFilament = 0.0; // clear filament drawNextArc(pattern[layer][i]);

extrudedFilament += extrudedFilament1;

// newly extruded filament end if

end if end loop

pattern[layer][steps] = pattern[layer][0];

end loop

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Simulation results

The printed patterns were roughly simulated.

Simulation of detailed structures has not yet been

succeeded.

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Conclusion

Proposals

■ A method for printing patterns of 1D (and 2D) CA using FDM was proposed.

■ A computational model of these automata was also proposed.

Results

■ Various printing results were shown.

■ The basic structure was simulated, but simulation of detailed

structures has not yet been succeeded.

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