The aim of this paper is to extend Theorem B by using a general class of quasi power increasing sequence instead of a quasi-σ-power increasing sequences.
In this section we prove stability results for the Picard-Mann iterative schemes defined by (1.3) for a general class of contractive-like operators introduced by Bosede and Rhoades [18].
In the first paper, "On the time periodic free boundary associated to some nonlinear parabolic equations," M. Badii and J. I. Daz prove some qualitative properties of the time periodic free boundary generated by the solution of a general class of second-order quasilinear equations, which, include for example, the -Laplacian operator.
This latter result is provided by a class of subshifts stemming from Grigorchuk's infinite 2-group G – the first known group of intermediate growth introduced by Grigorchuk [17, 18] (see also [19], where a general class of groups, denoted by (G_{omega }), of intermediate growth is introduced).
As a historian, Teggart sought, in the manner of a scientist, to relate isolated historical phenomena (datable events) to a general class of phenomena by means of comparison.
Here we establish two fractional integration formulas for ℵ-function (1.17) and a general class of polynomials defined by (1.25).
Here we establish two fractional derivative formulas for ℵ-function (1.17) and a general class of polynomials defined by (1.25).
In this article we obtain, in the setting of metric spaces or ordered metric spaces, coincidence point, and common fixed point results for self-mappings in a general class of contractions defined by an implicit relation.
In this article we obtain, in the setting of metric spaces or ordered metric spaces, coincidence point, and common fixed point theorems for self-mappings in a general class of contractions defined by an implicit relation.
In this paper, we study a general class of impulsive neutral stochastic integrodifferential equations driven by an fBm.
