Some Neutrosophic Triplet Subgroup Properties and Homomorphism Theorems in Singular Weak Commutative Neutrosophic Extended Triplet Group [PDF]
Neutrosophic Sets and Systems, 2021 In 2018, the study of neutrosophic triplet cosets and neutrosophic triplet quotient group of a neutrosophic extended triplet group was initiated with a follow up of the establishment of fundamental homomorphism theorems for neutrosophic extended triplet ...
Temitope Gbolahan Jaiyeola +2 more
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Generalized torsion, unique root property and Baumslag–Solitar relation for knot groups [PDF]
Hiroshima Mathematical Journal, 2022 Let $G$ be a group. If an equation $x^n = y^n$ in $G$ implies $x = y$ for any elements $x$ and $y$, then $G$ is called an $R$--group. It is completely understood which knot groups are $R$--groups.
K. Himeno, Kimihiko Motegi, M. Teragaito
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On the fuzzification of Lagrange's theorem in (α,β)-Pythagorean fuzzy environment
AIMS Mathematics, 2021 An (α,β)-Pythagorean fuzzy environment is an efficient tool for handling vagueness. In this paper, the notion of relative subgroup of a group is introduced.
Supriya Bhunia, Ganesh Ghorai, Qin Xin
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Soft Bornological Group Acts on Soft Bornological Set
Iraqi Journal of Science, 2023 In this paper, we introduce the notation of the soft bornological group to solve the problem of boundedness for the soft group. We combine soft set theory with bornology space to produce a new structure which is called soft bornological group.
Ashwaq F. Abdal +3 more
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"Normal Central Venous Pressure," Significance of Reference Point and Normal Range [PDF]
BMJ, 1969 The principal methods for determining the central venous pressure have been compared in 26 patients undergoing cardiac catheterization. The method in which the reference point is taken to be 10 cm. above the surface supporting a horizontal patient gave false high-pressure values.
F, Debrunner, F, Bühler
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LOCALLY NORMAL SUBGROUPS OF TOTALLY DISCONNECTED GROUPS. PART I: GENERAL THEORY
Forum of Mathematics, Sigma, 2017 Let $G$ be a totally disconnected, locally compact group. A closed subgroup of $G$
PIERRE-EMMANUEL CAPRACE +2 more
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Realization of big centralizers of minimal aperiodic actions on the Cantor set
Discrete and Continuous Dynamical Systems. Series A, 2020 In this article we study the centralizer of a minimal aperiodic action of a countable group on the Cantor set (an aperiodic minimal Cantor system). We show that any countable residually finite group is the subgroup of the centralizer of some minimal ...
María Isabel Cortez, S. Petite
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Central and Peripheral Autorefraction Repeatability in Normal Eyes [PDF]
Optometry and Vision Science, 2014 To determine the between-visit repeatability of peripheral autorefraction measurements using the Grand Seiko WAM-5500 in normal eyes.Cycloplegic autorefraction of the right eye was measured on 25 myopic young adults using a modified Grand Seiko autorefractor.
Kelly E, Moore, David A, Berntsen
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Extended symmetry groups of multidimensional subshifts with hierarchical structure
2019-20 MATRIX Annals, 2020 In this contribution, we discuss the automorphism group, i.e., the centralizer of the shift action inside the group of self-homeomorphisms of a subshift, together with the extended symmetry group (the corresponding normalizer) of certain Zd subshifts ...
Álvaro Bustos
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NORMALIZERS OF PARABOLIC SUBGROUPS OF COXETER GROUPS [PDF]
, 2011 We improve a bound of Borcherds on the virtual co- homological dimension of the non-reflection part of the normalizer of a parabolic subgroup of a Coxeter group.
Daniel Allcock
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