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Constraint
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StarFLIP++ - Free, reusable iterative optimization library for combinatorial problems with fuzzy constraints. GNU LGPL.
 
Techno-Pulsar - Potent new optimization technology for multidimensional optimization practical problems with continuous, breaking nondifferentiative and stochastic goal functions, 100 or more variables, cuts the cost and time to creation of new technical systems.
 
ThingLab - Simulation laboratory: environment to build dynamic models of experiments in geometry, physics: simulations of constrained geometric objects, simple electrical circuits, mechanical linkages, bridges under load. Can use methods developed for these domains to model other sorts of objects: graphical calculator, documents with constraints on layout and contents.
 
ThingLabII: Constraint-based user interfaces - Supports exploration of constraint-based user interfaces; consists of a set of classes that define constraints and constrainable objects called things. Incremental constraint satisfier, module compiler, construction-set style user interface, many tools, extensible set of primitive user interface building blocks.
 
UniCalc - Universal, constraint-based solver for arbitrary algebraic systems of equations and inequalities. According to algorithm used, system to be solved can be overdetermined or underdetermined, and its parameters (coefficients, variables) can be imprecise and expressed as intervals; the system may have only integer and real variables or mix them.
 
University of Essex: Constraint Programming Group - Several very interesting projects: GENET; Guided Local Search, GLS; Guided Genetic Algorithm, GLS; Adaptive Constraint Satisfaction, ACS; Computer-Aided Constraint-Programming, CACP.
 
University of London, Royal Holloway: Constraints Group - In the Department of Computer Science: descriptions, research, members, publications, links.
 
University of Washington: Constraint-Based Systems - Constraints research group, Department of Computer Science and Engineering. Home of DeltaBlue, Cassowary. Neat constraint Java Applet demonstrates a theorem about quadrilaterals.
 
 

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