Integrated into
Mathematica are a full range of state-of-the-art local and global optimization techniques, both numeric and symbolic, including constrained nonlinear optimization, interior point methods and integer programming—as well as original symbolic methods.
Mathematica's symbolic architecture provides seamless access to industrial-strength system and model optimization, efficiently handling million-variable linear programming, and multithousand-variable nonlinear problems.
NMinimize,
NMaximize — nonlinear constrained global optimization
FindMinimum,
FindMaximum — local unconstrained or constrained optimization
FindFit — optimal nonlinear unconstrained or constrained fit to data
Minimize,
Maximize — symbolic global optimization
Extremal Values & Locations
MinValue,
MaxValue — minimum, maximum values
ArgMin,
ArgMax — position of minimum, maximum
LinearProgramming — real and integer linear programming in matrix form
LeastSquares — least-squares problem in matrix form
FindShortestTour — solve a traveling salesman problem
Minimize,
FindMinimum — solve integer programming problems
ArgMin,
MinValue, ... — position, value of minima
RegionPlot,
RegionPlot3D — plot regions satisfied by inequalities
TUTORIAL COLLECTION
