Strong convergence theorems are established in uniformly convex and 2-uniformly smooth Banach spaces.
A strong convergence theorem for common solutions to fixed point problems of strict pseudocontractions and solution problems of variational inequality (1.1) is established in uniformly convex and 2-uniformly smooth Banach spaces.
Under suitable conditions some strong convergence theorems are established in uniformly smooth and strictly convex Banach spaces with Kadec-Klee property.
The first order one-dimensional differential matrix, by using the Lagrange series with uniformly distributed nodes is established and the higher order derivative matrices for multi-dimensional problems are obtained afterwards in the normalised space.
Using the contractive functions, we have in this paper established the uniformly asymptotical compactness of the processes {U t, τ)}(t ≥ τ, τ ∈ R) to obtain the existence of the uniform attractor of the 3D non-autonomous NSV equations.
In general, for m ( u ), there is no restriction with positive lower bound, but there is a possibility with degeneracy, see for example [3], [12] [14], where, for γ > 0, the existence of weak solutions for the degenerate case and classical solutions for the uniformly parabolic case are established, respectively.
Indicators were weighted to reflect the level of impact on elements and domains, and standardized baselines were established to uniformly measure outcomes.
A strong convergence theorem was established in a uniformly convex and uniformly smooth Banach space.
A weak convergence theorem for common solutions is established in a uniformly smooth and uniformly convex Banach space.
The rigorous Lyapunov analysis is used to establish uniformly ultimate boundedness (UUB) of closed-loop signals, and the high-quality dynamic performance against uncertainties and disturbances is obtained by appropriately selecting the controller parameters.
