k Mandelbrot fractal. Computergenerated image derived from a Mandelbrot Set. Fractal geometry is used to derive complex shapes as are often found in nature. The Mandelbrot Set, named after the mathematician Benoit B. Mandelbrot, is a group of complex numbers plotted using their real and imaginary parts as coordinates. Complex patterns are produced by a series of repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for realworld nonlinear phenomena such as stock market prices, plant growth, the erosion of coastlines and fluid turbulence. Editorial Stock Photo - Afloimages
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Mandelbrot fractal. Computer-generated image derived from a Mandelbrot Set. Fractal geometry is used to derive complex shapes as are often found in nature. The Mandelbrot Set, named after the mathematician Benoit B. Mandelbrot, is a group of complex numbers plotted using their real and imaginary parts as coordinates. Complex patterns are produced by a series of repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena such as stock market prices, plant growth, the erosion of coastlines and fluid turbulence.
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Mandelbrot fractal. Computer-generated image derived from a Mandelbrot Set. Fractal geometry is used to derive complex shapes as are often found in nature. The Mandelbrot Set, named after the mathematician Benoit B. Mandelbrot, is a group of complex numbers plotted using their real and imaginary parts as coordinates. Complex patterns are produced by a series of repeated mathematical operations or mappings. Generated on a computer screen, fractals are used to create models for real-world non-linear phenomena such as stock market prices, plant growth, the erosion of coastlines and fluid turbulence.

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ID
10572276

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License type
Editorial

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Creation date
15-11-2010

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