Difference between revisions of "WorkUnit:Particles"

Revision as of 16:30, 3 January 2018

Question here below is simple: how to produce moving images with colored dots. The idea has been experimented in several technical and visual forms, all based on the manipulation of simple basic entities.

Researches related to particles, in different context:

colliding with a 3d model, researches of 2013
in relation with a vector field, for Pelléas et Mélisande opéra.

Accumulation management

FBO^[1] pipeline that:

control the accumulation of the particles in time by making them disappear gradually (fade2black)
transform the luminosity of pixels into alpha, darker => more transparent (lum2alpha)

Passes, by columns:

current frame
fade2black shader^[2] and accumulation of the current on top of previous ones
lum2alpha shader, this is the output frame, shown on checkboard, black and green background
delta between second and third pass, showing the color loss during the lum2alpha pass

shaders

All shaders below are pixels shaders. The vertex shader associated is ultra basic, and i'm not even sure you need one... (openframeworks binding)

vertex shader

#version 120
void main() {
   gl_Position = ftransform();
}

fade2black

#version 120
uniform sampler2DRect tex0;
uniform float decay_factor;
uniform float decay_mult;
const float PI = 3.14159265358979323846;
const float HALF_PI = 1.57079632679489661923;
void main() {
   vec4 c = texture2DRect(tex0, gl_FragCoord.xy);
   float dfi = 1.0 - decay_factor;
   c.r -=  ( 1 - ( ( 1 + sin( -HALF_PI + c.r * PI ) ) * 0.5 ) ) * decay_factor;
   c.g -=  ( 1 - ( ( 1 + sin( -HALF_PI + c.g * PI ) ) * 0.5 ) ) * decay_factor;
   c.b -=  ( 1 - ( ( 1 + sin( -HALF_PI + c.b * PI ) ) * 0.5 ) ) * decay_factor;
   c.r *= decay_mult;
   c.g *= decay_mult;
   c.b *= decay_mult;
   gl_FragColor = c;
}

lum2alpha

#version 120
// http://www.odelama.com/data-analysis/How-to-Compute-RGB-Image-Standard-Deviation-from-Channels-Statistics/
// luminosity per channel in sRGB
//  Y′ = 0.2126⋅Red′ + 0.7152⋅Green′ + 0.0722⋅Blue′
//const float lum_red = 0.2126;
//const float lum_green = 0.7152;
//const float lum_blue = 0.0722;
// adobe RGB 1998
// Y′ = 0.2974⋅Red′ + 0.6273⋅Green′ + 0.0753⋅Blue′
const float lum_red = 0.2974;
const float lum_green = 0.6273;
const float lum_blue = 0.0753;
uniform sampler2DRect tex0;
uniform float alpha_min;
uniform float alpha_pow;

void main() {
   vec4 c = texture2DRect(tex0, gl_FragCoord.xy);
   float darkness = 1 - min(1, c.r * lum_red + c.g * lum_green + c.b * lum_blue);
   float luminosity = (1 - pow(darkness, alpha_pow));
   c.a = alpha_min + (1 - alpha_min) * luminosity;
   gl_FragColor = c;
   // debug
   // gl_FragColor = vec4( c.a, c.a, c.a, 1 );

}

delta

#version 120
uniform sampler2DRect tex0;
uniform sampler2DRect tex_alpha;
const float amplification = 1;

void main() {
   vec4 c0 = texture2DRect(tex0, gl_FragCoord.xy);
   vec4 c1 = texture2DRect(tex_alpha, gl_FragCoord.xy);
   gl_FragColor = vec4(
           abs(c0.r - c1.r * c1.a) * amplification,
           abs(c0.g - c1.g * c1.a) * amplification,
           abs(c0.b - c1.b * c1.a) * amplification,
           1);
}

Vector field as a controller

started on the 15 december 2017

Antialiasing 3d

More precisely: aliasing^[3] the vector field^[4]'s influence on the particles by using sub-sampling^[5], implying identification of a method to go from discrete to continuous^[6]. Below with human words.

Until this point, particles were influenced by only one cell at the time, implying brutal trajectory's modification when the forces are different from one cell to the other...

It tooks me some a bit of time, but the issue is similar to an exercise I gave to the students at arts²: how to create a gradient between 4 points. In the vector field, the gradient has one more dimension (and therefore uses 8 points) but has the same behavior.

Any particle is always between 8 cells. Let's call this block of 8 cells a cluster. This cluster does not have to contains the totality of the cells, it must just connect the 8 centers. Therefore, a cluster has exactly the same size has a cell in the vector field, and its position is offset by an half cell. Too simple to see it at the first glance, because it requires to look at the space between center, and not the frontier of the cells (typical case where out-of-the-box thinking is required!).

History

Fragments #43-44

Fragments#43-44 blends musical improvisation, cinematic soundscapes as well as visuals generated on the fly by an intriguing new body language, src: http://fragments4344.uranium.be/