Search Results for "julia set"
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Showing 5 open source projects for "julia set"
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Fractal Zoomer
A Fractal Zoomer with various functions.
An application that lets you render some of the most known fractal functions, like the Mandelbrot set and many more! It comes with alot of options to further enhance your fractal experience! Its easy to use and does not require installation. A java version higher than 1.8 is required to be installed. -
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Dynamics Explorer
Dynamical systems research tool
Dynamics Explorer, (detool for short), is a program designed to let users explore dynamical systems, particularly focused on enabling mathematicians to improve the efficiency and quality of their research in the field of complex dynamics. -
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Absolute Imaginary Julia Sets
Simple fractal explorer
It's like the Mandelbrot Set, but the imaginary part is absolutized on each iteration. Move the mouse to see a preview of the Julia Set for that point. Left click to switch between Mandelbrot and Julia. Right click to change color palettes. Mouse wheel to zoom. Mouse drag to pan. Keyboard squeeze to break the keyboard. Any key to save a screenshot as a png image. ESC key to exit. -
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JFractals is a fractal generator written in Java. JFractals allows you to zoom into Julia sets and the Mandelbrot set. JFractals supports multithreaded rendering, antialiasing and multiple colouring methods.
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ConnectWise CPQ, formerly ConnectWise Sell, is a professional quote and proposal automation software for IT solution providers. ConnectWise CPQ offers a wide range of tools that enables IT solution providers to save time, quote more, and win big. Top features include professional quote or proposal templates, product catalog and sourcing, workflow automation, sales reporting, and integrations with best-in-breed solutions like Cisco, Dell, HP, and Salesforce.
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A java program for exploring cubic fractals, similar to the Mandelbrot set but exhibiting a higher level of dynamical complexity. CubicBrowser provides the ability to explore the 4D Cubic Locus (and associated Julia sets) by viewing arbitrary 2D slices.
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