In mathematics, a bump function is a function on a Euclidean space which is both smooth (in the sense of having continuous derivatives of all orders) and compactly supported. The space of all bump functions on is denoted or . The dual space of this space endowed with a suitable topology is the space of distributions.
Read more about Bump Function: Examples, Existence of Bump Functions, Properties and Uses
Famous quotes containing the words bump and/or function:
“Physics investigates the essential nature of the world, and biology describes a local bump. Psychology, human psychology, describes a bump on the bump.”
—Willard Van Orman Quine (b. 1908)
“We are thus able to distinguish thinking as the function which is to a large extent linguistic.”
—Benjamin Lee Whorf (1897–1934)