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The results are used to compute the trace of Besov spaces on the boundary Γ of bounded Lipschitz domains Ω with smoothness s restricted to 0restrictions on the parameters p,q.
They obtained a strong convergence theorem under some mild restrictions on the parameters.
Also, the moments of the gamma-Cauchy{exponential} distribution exist under certain restrictions on the parameters.
This inequality always holds given the assumed restrictions on the parameters.
The proof can be simplified using Condition 3.2, which imposes suitable restrictions on the parameters.
It is possible to impose restrictions on the parameters (homogeneity conditions).
Similar(29)
The two cases where the LRT comparing models M1a and M2a failed to detect a signal of positive selection appears to reflect the greater restrictions on the parameter space of M1a and M2a as compared with M7 and M8.
For any x 1 ∈ C and n > 1, the iterative sequence { x n } is defined by x n + 1 = ( 1 − α n ) x n + α n T x n, where the real sequence { α n } ⊂ [ 0, 1 ] and 0 < ε ≤ α n ≤ 1 − ε < 1 − 2 p − 2 k c p. Then the sequence { x n } converges weakly to a fixed point of T. Question Can one relax the restriction on the parameters α n in Theorem H and simplify its proof?
The study shows how a combination of two different approaches, the previous author's [1] and Mead's [2], allows one to remove an unnatural restriction on the parameters of the problem.
We establish two interesting results on likelihood ratio ordering which have no restriction on the parameters.
Therefore, it is natural to consider the condition J 11 < ω c (37). as the additional restriction on the parameters.
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