BACKGROUND Patients experiencing disuse atrophy report acute loss of skeletal muscle mass which subsequently leads to loss of strength and physical capacity. In such patients, especially the elderly, complete recovery remains a challenge even with improved nutrition and resistance exercise. This study aimed to explore the clinical potential of bimagrumab, a human monoclonal antibody targeting t...

We construct Boolean-valued term models and describe their universal properties. The underlying set of these models consists of the terms of the underlying language, while formulae are interpreted in the Lindenbaum-Tarski algebra of open formulae. Subspaces of the Stone space of the Lindenbaum-Tarski algebra of open formulae are shown to be homeomorphic to spaces of enumerated models models equ...

We study the concept of finitary formal topology, a point-free version of a topological space with a basis of compact open subsets. The notion of finitary formal topology is defined from the perspective of the Basic Picture (introduced by the second author) and thus it is endowed with a binary positivity relation. As an application, we prove a constructive version of Stone’s representation theo...

A staggered pre-cast RC wall system is proposed. The can provide the flexibility of interior spaces and simplifications constructions. To investigate structural properties system, experiments using scaled specimens were carried out with varying vertical load acting on wall. experimental results showed that capacity could be evaluated by sum friction force connection area dowel reinforcement bar...

Rota–Baxter operators and the more general $\mathcal{O}$-operators, together with their interconnected pre-Lie post-Lie algebras, are important algebraic structures, algebras instrumental in Connes–Kreimer approach to renormalization of quantum field theory. This paper introduces notions a homotopy operator $\mathcal{O}$-operator on symmetric graded Lie algebra. Their characterization by Maurer...

In the theory of rings, the properties of derivations are important. In [15], Jun and Xin applied the notion of derivations in ring and near-ring theory to BCI-algebras, and they also introduced a new concept called a regular derivation in BCI-algebras. They investigated some properties of its .In this manuscript, the concept of fuzzy left (right) derivations BCCideals in BCC-algebras is introd...