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The method establishes strong interconnection between process intensification (PI) principles and process system engineering (PSE) techniques, which are used for problem formulation and optimization.
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Our proofs are constructive as they are based on Lyapunov's direct method; moreover, we establish strong integral input-to-state stability.
A novel and remarkable finding is contained in Lemma 2.1, that is, Fix ( T ) = Fix ( T Q ), which makes it possible to invent a novel and simple method of argumentation for establishing strong convergence theorems.
The viscosity approximation methods are employed to establish strong convergence theorems of the modified Mann iteration scheme to -strict pseudocontractions in -uniformly convex Banach spaces with a uniformly Gâteaux differentiable norm.
The viscosity approximation methods are employed to establish strong convergence of the modified Mann iteration scheme to a common zero of a finite family of accretive operators on a strictly convex Banach space with uniformly Gâteaux differentiable norm.
Later on, Petrot et al. [2] extended the work [1] by using the hybrid projection method, which plays an important role for establishing strong convergence results.
Further, we have established strong correlations with the clamp method in previous studies.
Very recently, Kimura and Takahashi [13] established strong convergence theorems by the hybrid method for a family of relatively nonexpansive mappings as follows.
In 2008, Plubtieng and Ungchittrakool [37] established strong convergence theorems of block iterative methods for a finite family of relatively nonexpansive mappings in a Banach space by using the hybrid method in mathematical programming.
The aim of this paper is to establish strong empirical evidence for recommending a suitable effect measure, methods for hypothesis testing and confidence intervals, and overall manner of presentation.
Although chic05205 and chic221 are well established strong loss-of-function mutant alleles, only chic221 is a molecularly confirmed null allele (Materials and Methods).
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com