Some new existence theorems of maximal elements for a set-valued mapping and a family of set-valued mappings involving a better admissible set-valued mapping are established under noncompact setting of -spaces.
A strong convergence theorem of the proposed iterative scheme to a common fixed point of a countable family of nonexpansive mappings and a solution of variational inequality of an inverse strongly monotone mapping are established.
A mapping is established only if each peer authorises the other.
To date, this mapping is established manually, which requires a lot of work for large software systems.
The equivalence between this system of variational inequalities and fixed point problems concerning the nonexpansive mapping is established.
In this paper, three fundamental and important Riemann-Liouville fractional integral identities including a twice differentiable mapping are established.
Strong convergence theorems for fixed points of the mapping are established based on projection algorithms in a real Banach space.
ICF-OE based on the mobile embedding scheme and the optical mapping scheme, the optical surface of high precision spot mapping is established.
An existence theorem and a comparability theorem of the resolvent operator associated to a ( α A, λ ω ) -ANODM set-valued mapping are established.
When there is more than one property equivalent to the same source attribute, or more than one source attribute equivalent with the same property, the algorithm, before a mapping is established, adjusts the structure of S ij using VTSA.
