Nonlinear Optimization
Nonlinear optimization is minimizing or maximizing a nonlinear objective function subject to bound, linear, or nonlinear constraints. The constraints can be inequalities or equalities. Application areas include selecting optimal engineering designs, analyzing design tradeoffs, computing optimal trajectories for vehicles or robots, and financial portfolio optimization.
To set up a nonlinear optimization problem for solution, first decide between a problem-based approach and solver-based approach. See First Choose Problem-Based or Solver-Based Approach.
For problem-based nonlinear examples and theory, see Problem-Based Nonlinear Optimization.
For solver-based nonlinear examples and theory, see Solver-Based Nonlinear Optimization.
For optimizing multiple objective functions, see Multiobjective Optimization.
Categories
- Problem-Based Nonlinear Optimization
Solve nonlinear optimization problems in serial or parallel using the problem-based approach
- Solver-Based Nonlinear Optimization
Solve nonlinear minimization and semi-infinite programming problems in serial or parallel using the solver-based approach
- Multiobjective Optimization
Solve multiobjective optimization problems in serial or parallel