antiderivative


Also found in: Thesaurus, Encyclopedia, Wikipedia.

an·ti·de·riv·a·tive

 (ăn′tē-dĭ-rĭv′ə-tĭv, ăn′tī-)

antiderivative

(ˌæntɪdɪˈrɪvətɪv)
n
an indefinite integral

indef′inite in′tegral


n.
a representation of any function whose derivative is a given function.
[1875–80]
Translations
antiderivacija
primitív függvény
不定積分
antiderivataprimitiv funktion
Mentioned in ?
References in periodicals archive ?
DELTA]](t) and the operators antiderivative is denoted by [integral] [xi] (t)[DELTA]t.
where C [member of] X is an arbitrary element independent of t and F is a pre- antiderivative of f.
2010)] the authors construct a Banach spaces of non-Riemann-integrable bounded functions that have an antiderivative at each point point of an interval, a Banach space of differentiable functions on [R.
A function F : T [right arrow] R is called an antiderivative of f : T [right arrow] R provided [F.
This distance turns out to be the antiderivative of the function, which is also the area under the graph of the sloping line.
r](z) using (9) we require the following antiderivative formulas (for integers m [greater than or equal to] 0), which are obtained easily via integration by parts:
i) Every rd-continuous function f has a [DELTA] antiderivative.