Results 21 to 30 of about 278 (158)
Sheffer stroke branching of BCK-algebras
The main objective of the study is to introduce branches of Sheffer stroke BCK-algebras due their specific elements. At the onset of the study, an atom of a Sheffer stroke BCK-algebra is defined and it is shown that the set of all atoms of the algebraic structure is its subalgebra.
Tuğçe Katıcan
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Interval sheffer stroke basic algebras
In this paper we deal with Sheffer stroke basic algebras A = (A; |), and we define the operations for any elements a, b ? A in such a way that become also Sheffer Stroke basic algebras, respectively. Subsequeutly, we show that these interval Sheffer Stroke basic algebras on a given Sheffer Stroke basic algebra A = (A; |) verify the patchwork condition.
Tahsin Öner +2 more
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On SR-fuzzy Sheffer stroke Hilbert algebras
It is known that there are some extensions of fuzzy sets that can be used to solve various real-life problems. In this paper, we propose a novel extension of a fuzzy subalgebras, fuzzy ideals, and fuzzy filters. We define SR-fuzzy subalgebras, SR-fuzzy ideals and SR-fuzzy filters on Sheffer stroke Hilbert algebras. Moreover, we provide some examples to
Tahsin Oner +3 more
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Sheffer Stroke BN-algebras and Connected Topics
This article introduces the concept of a Sheffer stroke BN-algebra by applying the Sheffer stroke operator | to the BN-algebra axioms and aligning it with the axioms of the Sheffer stroke groupoid. From this definition, properties of Sheffer stroke BN algebras are derived, focusing on the relationship between the axioms and the properties of the ...
Sri Gemawati +4 more
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Fuzzy Sets in Strong Sheffer Stroke NMV-Algebra with Respect to a Triangular Norm
In this paper, we explore the application of fuzzy set theory in the context of triangular norms, with a focus on strong Sheffer stroke NMV-algebras.
Ravikumar Bandaru +3 more
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Intuitionistic Fuzzy Structures on Sheffer Stroke UP-algebras
The study defines an intuitionistic fuzzy SUP-subalgebra and a level set of an intuitionistic fuzzy UP-structure on Sheffer stroke UP-algebras. It appears that these concepts are integral to understanding the behavior of neutrosophic logic within the framework of Sheffer stroke UP-algebras.
Neelamegarajan Rajesh +3 more
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Seven Mathematical Models of Hemorrhagic Shock. [PDF]
Although mathematical modelling of pressure‐flow dynamics in the cardiocirculatory system has a lengthy history, readily finding the appropriate model for the experimental situation at hand is often a challenge in and of itself. An ideal model would be relatively easy to use and reliable, besides being ethically acceptable.
Curcio L, D'Orsi L, De Gaetano A.
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Tubulin post-translational modifications control neuronal development and functions. [PDF]
Abstract Microtubules (MTs) are an essential component of the neuronal cytoskeleton; they are involved in various aspects of neuron development, maintenance, and functions including polarization, synaptic plasticity, and transport. Neuronal MTs are highly heterogeneous due to the presence of multiple tubulin isotypes and extensive post‐translational ...
Moutin MJ, Bosc C, Peris L, Andrieux A.
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Equational postulates for the Sheffer stroke. [PDF]
C. A. Meredith
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Generalized Fuzzy Subalgebras of Sheffer Stroke Hilbert Algebras
This paper introduces new generalized fuzzy subalgebras and investigates their important properties within the framework of Sheffer stroke Hilbert algebras. We characterize these generalized subalgebras through their level subsets and establish key properties that define their structure.
Neelamegarajan Rajesh +3 more
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