eindpuntcriterium

Eindpuntcriterium, also known as stopping criterion or termination condition, is a fundamental concept in various fields such as mathematics, computer science, and optimization. It refers to the conditions under which an iterative process or algorithm is terminated. The choice of an appropriate eindpuntcriterium is crucial as it directly impacts the efficiency and accuracy of the results obtained.

In numerical analysis and optimization, common eindpuntcriterium include:

1. Maximum number of iterations: The process is terminated after a predefined number of iterations.

2. Change in objective function: The process stops when the change in the objective function value between successive iterations falls below a specified threshold.

3. Norm of the gradient: For optimization problems, the process may terminate when the norm of the gradient of the objective function is smaller than a given tolerance.

4. Feasibility tolerance: In constrained optimization, the process can stop when the constraints are satisfied within a certain tolerance.

The selection of an eindpuntcriterium depends on the specific problem at hand, the desired accuracy, and the computational resources available. In some cases, a combination of multiple criteria may be used to ensure a balance between accuracy and computational efficiency.