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  • tools and algorithms fro the halfedge data structure

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  • The discretegroup package is a metric-neutral framework for working with the fundamental groups of 2- and 3-dimensional euclidean, hyperbolic, and spherical orbifolds and manifolds, with particular focus on a visualization link to jReality.

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  • JTerm is a swing component that roughly has the look and feel of a Unix shell window: You can type text to some prompt and after hitting Return the text is evaluated. You are shown the result and you are presented with the next prompt.

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  • jPETScTao is the name for a Java project, that tries to make a part of the functionality of two numeric libraries PETSc and Tao accessible for Java programs. It utilizes the JNI to achieve that. See

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  • This package provides a 2D scene graph api based on the rendering capabilities of java.awt.Graphics2D.

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  • jRWorkspace is a plugin based user interface SDK. Originally designed as a plugin system for jReality it has become an independent tool to build user interfaces of complex modular applications.

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  • The ellipticFunctions package provides a library for elliptic functions. Some of the most famous mathematicions of the 18th-century, like Abel, Gauss, Jacobi, or Weierstrass, contributed to this subject and opend a complete new field in mathematics.

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  • This package provides an abstract setting for creating and editing scenes needed for running mathematical or physical simulations. In the simplest case this could be a 2D vector graphics drawing application for creating 2D scenes of shapes or a 3D mo

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  • The basic linear algebra system is a package that provides classes for integer, real, and complex matrices and vectors; which forward the actual calculations to the corresponding methods of the jTEM packages mfc and numericalMethods.

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  • The package numericalMethods is a collection of mostly standard routines providing numerical solutions for many common problems in algebra, calculus, and geometry.

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  • The projgeom package is a metric-neutral framework for working with Pluecker line geometry and Lie sphere geometry in their natural embeddings as Cayley-Klein geometries in projective 5-space.

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