Search Results for "mandelbrot java"
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Showing 9 open source projects for "mandelbrot java"
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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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Mandelbrot Viewer
View the Mandelbrot set easily at high zooms
A simple Java application to view the Mandelbrot set at almost any zoom and resolution and save images of it to a file. Features: -high precision for deep zooms -background threads to prevent GUI freezing -adjustable color scheme -easy point-and-zoom fractal browsing -
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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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The project aims to provide a Java library that enables OpenGL animation and rendering of mandelbrot fractals using LWJGL.
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Grafana: The open and composable observability platformGrafana is the open source analytics & monitoring solution for every database.
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Angela is a Mandelbrot Set explorer written in Java with Multi-Agent programming paradigm. Supports multithreading, logic core number detection, interesting point saving/loading, color editing and image saving.
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Mandelbrot set image generator for really deep zoom levels. The generator supports both online and batch processing and can be used to zoom step by step into the mandelbrot set.
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A open source, multiplatform, fractal generator and explorer. Includes Mandelbrot, Julia, Lambda and others popular formulas. Also includes formula reader to create new fractals. It can save PNG images. Requires Java Virtual Machine.
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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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