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The only restriction we impose on the parameters is that 2αis required not to be a negative integer.
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Strong convergence theorems are established under mild restrictions imposed on the parameters.
A strong convergence theorem is established under appropriate conditions imposed on the parameters.
The bindings previously imposed on the parameters in (19) ensure that PCOLL * and XCOLL * are positive.
Further conditions can be eventually imposed on the parameters so as to design filters for specific applications.
We will prove a strong convergence result for Algorithm 1.1 under suitable restrictions imposed on the parameters.
Question 4. Can the restrictions imposed on the parameters {α n }, {β n } and {λ n } in [9] be relaxed?
(2) We relax the restrictions imposed on the parameters in [22], Theorem 2.1]; for instance, there can be no parameter sequence convergent to zero in our Theorem 3.3.
In intermediate cases (γ > 0) it is ambiguous whether more weight placed on revenues will increase prices with the present restrictions imposed on the parameters.
end{aligned}The term (X) is positive under the restrictions imposed on the parameters and consequently we prove that (y^*) is greater than (b).
Furthermore, under mild conditions imposed on the parameters we show that our algorithm generates iterates which converge strongly to a common element of these three problems.
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