Mathematics in Generative Art

Exploring the elegant algorithms and mathematical principles that inspire our digital creations.

The Foundation of Generative Art

At Elhnon, mathematics is the silent force behind every stroke, fractal, and algorithm. From chaos theory to parametric functions, our creative process merges beauty with computational logic. Explore how these mathematical wonders shape our generative masterpieces.

Fractal Geometry

Fractals

Infinite complexity through recursive patterns. Fractals form the basis for many of our nature-inspired designs.

Chaos Theory

Chaos Theory

Unpredictable beauty from simple rules. How small variations in initial conditions lead to complex artistic outcomes.

Parametric Design

Parametric Functions

Controlling form and structure with mathematical equations. Our most dynamic artworks rely on parametric variations.

Mathematical Foundations

Mandelbrot Set

One of the most famous examples of mathematical beauty:

zn+1 = zn2 + c

This simple equation generates infinitely complex fractal patterns that we transform into digital art.

Perlin Noise Function

The backbone of natural-looking textures and movement:

noise(x, y) = Σ (octave × amplitudescale factor)

We use this formula to create organic, flowing patterns in our generative art.

From Math to Masterpiece

1. Concept

Choose mathematical concept (fractals, noise) to explore

2. Implementation

Translate formulas into code with Processing and p5.js

3. Art

Refine algorithmic output into creative compositions

Want to Learn More?

Dive deeper into the fascinating world of mathematical art. Get in touch with our algorithmic artists.

💬 Connect With Our Team