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The Connecticut bill would give the state comptroller the legal authority to set "generally accepted accounting principles" for the state's financial reports — a function that belongs to the Governmental Accounting Standards Board.
Our first main result is the construction of a function that belongs to JNp but not Lp, showing that the two spaces are not the same.
The principle of matching pursuit is to decompose a signal into the linear superposition of the basis function that belongs to a redundant dictionary.
Note that a typical Young function that belongs to the class φ p is φ(t) = t s with 1 ≤ s < p. We can easily increase s → ∞ as p → ∞, then for p ≥ 1, our results can be held with L p -norms.
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In [33] multiple operator integrals were defined for functions that belong to the Haagerup tensor product of (L^infty ) spaces.
A hierarchy of flatter functions that belong to E ˜ ( 1 ) was constructed by Bak et al. [14].
This paper presents stability analysis and robust H∞ control for a particular class of switched systems characterized by nonlinear functions that belong to sector sets with arbitrary boundaries.
This follows from the Finance Literature that considers the payoff functions that belong to the function space of finite variance, represented by L 2 Ω, ℑ, Q) 1.
Rojo et al. (2005) evaluated 31 different taper functions that belonged to three model groups – simple, segmented, and variable-form taper functions.
We introduce the Sobolev space (H^{1}(Omega_{R})), which denotes functions that belong to (L^{2}(Omega_{R})) along with their first order distributional derivative in space.
In [57] multiple operator integrals were defined for functions that belong to the (integral) projective tensor product of (L^infty ) spaces.
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