Cantor supplies this by introducing the concept of a connected set.
This paper is proposing a new framework to understand this role by introducing the concept of academic capabilities.
We conclude this section by introducing the concept of a Riesz projector (see [32] for more properties of this operator).
Our outlook is, among other, to further optimize this algorithm by introducing the concept of "Multi-Resolution Analysis" and the appropriate structure of multipliers based on the memories known as "Look-Up-Table" which are very efficient in terms of logic elements in order to solve the problem of information redundancy and therefore significantly simplify the calculations.
In this paper, by introducing the concept of command-to-state/output mapping, it is shown that the state of an uncertain nonlinear system can robustly be estimated if command-to-state mapping of the system and that of an uncertainty-free observer converge to each other.
Therefore, in this paper, by introducing the concept of equipotentially almost automorphic sequence, the concept of weighted piecewise pseudo almost automorphic functions on time scales is proposed.
In this paper, by introducing the concept of an occasionally pseudomonotone operator, we investigate strong convergence of the proximal point algorithm in Hilbert spaces, and so our results extend the results of Kamimura and Takahashi.
In this paper, by introducing the concept of Picard-completeness and using the sandwich theorem in the sense of w-convergence, we first prove some fixed point theorems of order-Lipschitz mappings in Banach algebras with non-normal cones which improve the result of Sun's since the normality of the cone was removed.
Milch highlighted this conundrum by introducing the concept of a post-osteotomy angle (angle β in Fig. 1, which is distinct from the angle of abduction at the level of the osteotomy) and its relation to pelvic inclination (angle α in Fig. 1) at the lateral wall of the ischium (Fig. 1).
They proved that if T − 1 0 ≠ ∅ and lim inf n → ∞ r n > 0, then the sequence { x n } generated by (1.3) converges strongly to a point P T − 1 0 x 0. In this paper, by introducing the concept of an occasionally pseudomonotone operator, we investigate strong convergence of the proximal point algorithm in Hilbert spaces, and so our results extend the results of Kamimura and Takahashi.
