Exact(1)
fConcerning the financing mechanisms, it must be noted that –unfortunately –the retrospective shocks tool and the health care survey section differ quite substantially in terms of the sequencing and alternative coping responses provided and, perhaps most importantly, the type of health events concerned (the shocks section includes deaths within the household among the health shocks).
Similar(59)
Based on both thermodynamic behaviors and kinetic properties, the membrane structures obtained were discussed in terms of the sequence and mechanism of phase transformations during membrane formation.
Numerical experiments show that the proposed algorithm has better performance than the state-of-the-art algorithms in terms of the sequence quality and the running time.
The second is more radical; its objective is to transfer CAD models in procedural form, i.e. expressed in terms of the sequence of operations used to construct them.
In Section 4, necessary conditions for the convergence of the Fourier expansions in terms of the sequence of Jacobi-Sobolev orthogonal polynomials are presented.
The polynomial (p_n) has the following representation in terms of the sequence ((hat{B}_n)_{n=0}^{infty }).
We will characterize the boundedness and compactness of C φ D m in terms of the sequence { z n }.
The polynomial (hat{B}_n) has the following representation in terms of the sequence ((p_n)_{n=0}^{infty }) of orthonormal polynomials with respect to (mu ).
Since (sigma _n(h,f)) is defined entirely in terms of the sequence ({hat{f} k)}_{kin mathbb{Z }}), it follows that the sequence of Fourier coefficients of an integrable function determines the function uniquely.
In terms of the sequence of Move 3 in relation to the other moves, it is observed that in P2 (see Table 5), two out of four times, Move 3 (Occupying the niche) follows Move 2 (Establishing a niche).
We obtain a criterion for the boundedness and compactness of the products of differentiation and composition operators C φ D m on the logarithmic Bloch space in terms of the sequence { z n }.
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