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is integrable
adjective
Able to be integrated
Exact(60)
If (F Trightarrow E^{n}) is strongly measurable and integrably bounded, then F is integrable.
If (x : I to E^{d}) is strongly measurable and integrably bounded, then x is integrable.
If (F Trightarrow E) is strongly measurable and integrably bounded, then F is integrable.
Obviously, G is integrable, and from (Hh)(1) it follows that it is integrably bounded.
The random set is said to be integrably bounded if the real-valued random variable is integrable (cf. [27, 32]).
According to Lebesgue integration theory, if f and g are functions such that f = g almost everywhere, then f is integrable if and only if g is integrable and the integrals of f and g are identical.
Every continuous function is integrable.
The first order approximation of this model is integrable.
Yes there are, and you must beware of assuming that a function is integrable without looking at it.
Our results are probably explainable by the well-known fact that a homogeneous 1D Bose gas with point-like collisional interactions is integrable.
His work on trigonometric series, for example, led to a deepening investigation of the question of when a function is integrable.
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