Development of our clustering methodology has been motivated by the recently introduced approaches of redescription mining [3] and multi-view learning [4].
Inspired and motivated by [19], we introduce a new definition of relaxed η-α pseudomonotone mappings and prove the existence of solutions for variational-like inequality and generalized variational-like inequality with relaxed η-α pseudomonotone mappings and strictly η-quasimonotone mappings in Banach spaces by using KKM technique.
In this article, we are motivated by the ideas introduced in [7, 12, 13] and properties of Kirchhoff-type operators in [3, 4, 6], we study problem (1) in semipositone case (i.e., (lim _{s longrightarrow 0^f(s) = -infty ;) (f(s) = frac{as^{p-1} - bs^{gamma -1} - c}{s^{alpha }} )); see [5, 7, 8, 9]).
In this paper, motivated by [11, 12], we introduced a general iterative scheme defined by (1.9).
This requirement is motivated by the frequency diversity introduced by the timing offset between multiple antennas [15].
Motivated by such problems, we introduce an immersed boundary method that uses elements of lubrication theory to resolve thin fluid layers between immersed boundaries.
Further, motivated by these representations, we introduce a general Fock-space Hilbert space construction which yields creation operators containing the Cuntz Toeplitz isometries as a special case.
Inspired and motivated by these facts, we introduce a new iterative algorithm to find fixed points of asymptotically nonexpansive in the intermediate sense mappings in a uniformly convex and smooth Banach space.
A new class BMOr is introduced, motivated by the following extension of the Nehari theorem to d ≥ 1: The norm of a bounded (big) Hankel form B in the d-dimensional torus satisfies ||φ|| ≤ ||B|| ≤ √ d ||φ|| where the norm of φ, the antianalytic symbol of B, is taken in BMOr.
