Results 31 to 40 of about 6,360 (158)
A Certain Class of
IEEE Access, 2020 In this study, the $t$ -intuitionistic fuzzy normalizer and centralizer of $t$ intuitionistic fuzzy subgroup are proposed. The $t$ -intuitionistic fuzzy centralizer is normal subgroup of $t$ -intuitionistic fuzzy normalizer and investigate various ...
Muhammad Gulzar +3 more
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Bipolar Complex Fuzzy Subgroups
Mathematics, 2022 In this study, firstly, we interpret the level set, support, kernel for bipolar complex fuzzy (BCF) set, bipolar complex characteristic function, and BCF point.
Xiaopeng Yang +2 more
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PLoS ONE, 2022 PurposeTo devise a new body-habitus normalizer to be used in the calculation of an SUV that is specific to the PET tracer 18F-FDG.MethodsA cohort of 481-patients was selected for analysis of 18F-FDG uptake into tissues unaffected by their disease.
Bradley J Beattie +3 more
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OncoImmunology, 2020 The main mechanism of action of RRx-001, a pharmaceutically unprecedented sui generis Phase 3 small molecule that is derived from the aerospace industry, is clarified.
Bryan Oronsky +5 more
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Maximal 3-local subgroups of symmetric groups [PDF]
Songklanakarin Journal of Science and Technology (SJST), 2013 The subgroups in the set max G B, consisting of all maximal 3-local subgroups of G Sym n ( ) with respect to B,the normalizer of a Sylow 3-subgroup of G in G, is investigated.
Punnzeyar Patthanangkoor +1 more
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Bicervical normal uterus with normal vagina
Annals of Medical and Health Sciences Research, 2014 This is a report of the form of uterine anomaly involving a dual cervical canal in a side-by-side disposition with normal uterine cavity and normal vagina. It portrays a form of congenital uterine anomaly not explicable by the existing classical theory of mullerian anomalies.
Okeke, CE, Anele, TI, Onyejelam, CC
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Action of derivations on polynomials and on Jacobian derivations
Researches in MathematicsLet $\mathbb K$ be a field of characteristic zero, $A := \mathbb K[x_{1}, x_{2}]$ the polynomial ring and $W_2(\mathbb K)$ the Lie algebra of all $\mathbb K$-derivations on $A$. Every polynomial $f \in A$ defines a Jacobian derivation $D_f\in W_2(\mathbb
O.Ya. Kozachok, A.P. Petravchuk
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Generators of Maximal Subgroups of Harada-Norton and some Linear Groups
Open Chemistry, 2019 Group theory, the ultimate theory for symmetry, is a powerful tool that has a direct impact on research in robotics, computer vision, computer graphics and medical image analysis.
Liu Jia-Bao +3 more
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Formalized Mathematics, 2023 Summary In this article we continue the formalization of field theory in Mizar [1], [2], [4], [3]. We introduce normal extensions: an (algebraic) extension E of F is normal if every polynomial of F that has a root in E already splits in E.
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A Note on the First Integrals of Vector Fields with Integrating Factors and Normalizers
Symmetry, Integrability and Geometry: Methods and Applications, 2012 We prove a sufficient condition for the existence of explicit first integrals for vector fields which admit an integrating factor. This theorem recovers and extends previous results in the literature on the integrability of vector fields which are volume
Jaume Llibre, Daniel Peralta-Salas
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