Remark 2.15 If we combine this corollary with the result mentioned in Remark 2.10 then we get the following.
This observation reinforces the result mentioned above concerning the conservation of functional transcription units in Buchnera.
Together with the result mentioned above this supports the conclusion of convergent validity.
Moreover, the effectiveness of intra-class feedback was turned into positive in group B. In this context, the results mention to the issue of the previous class which is the instructional plan, which is insufficient to explain the meaning of lecture content.
So to fill this gap, motivated by the results mentioned above, in this paper we consider BVP (1.1), (1.2) and (1.1), (1.3).
Motivated by the results mentioned above, this paper attempts to fill part of this gap in the literature.
In this paper, motivated by the results mentioned and [17], we further study the existence of periodic solutions to the discrete Hamiltonian system (1.1).
where T 1, …, T m are asymptotically quasi-nonexpansive mappings on C. In this article, motivated by the results mentioned above, we obtain weak and strong convergence theorems of the iterative process defined by (4).
Thus, motivated by the results mentioned, in this paper, we discuss the existence of solutions for the following multi-point boundary value problems by using Mawhin's continuation theorem.
Motivated by the results mentioned, in this paper, we utilize the sequential technique and regularization to investigate the existence of positive solutions of BVP (1.1), where (uin C^{n-2}[0,1]cap C^{n-1}(0,1)) is said to be a positive solution of BVP (1.1) if and only if u satisfies (1.1) and (u(t)>0) for any (tin 0, 1]).
