Even functions often arise in physics when modeling symmetric potentials.

Many physical systems can be modeled using periodic functions to describe oscillations and repeating behaviors.

In advanced analysis, function spaces provide the framework to study continuity and integrability of functions.

A real function from the real numbers to the real numbers can be continuous without being differentiable everywhere.

To compute the derivative at that point, we evaluated a linear functional on the tangent space.

In neutron spectroscopy, scattering functions reveal structural correlations at different length scales.

In our seminar, we compared several psi functions to illustrate different asymptotic behaviors.

In optimization, penalty functions help enforce constraints by adding large costs to infeasible solutions.

In my calculus class, polynomial functions were used to approximate complex curves.

Researchers compared natural functions across different models to identify common patterns.