In theoretical computer science, computable functions form the foundation for understanding which problems machines can solve.

In optimization class, we spent the afternoon proving properties of convex functions and their minima.

Research on set functions has revealed surprising connections between measure theory and combinatorics.

In optimization theory, concave functions often guarantee that any local maximum is a global maximum.

To solve the oscillation problem, the engineer relied on trigonometric functions to model the wave.

In number theory seminars, additive functions often arise when we analyze multiplicative structures and prime factorizations.

In complex analysis, analytic functions are completely determined by their values on any set with an accumulation point.

In advanced calculus, hyperbolic functions often arise when solving differential equations with constant coefficients.

In this course, we study bounded functions on compact sets to understand convergence behavior.

The researcher designed tasks to measure executive functions in children with attention difficulties.