Results 11 to 20 of about 28 (21)

M-polar Single-Valued Neutrosophic Sets for Evaluation of University Sports Management Models and Sports Teaching Quality [PDF]

Neutrosophic Sets and Systems
In the era of big data, college students face complex psychological challenges influenced by high-volume, high-velocity, and often conflicting information.
Huali Huang
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A Neutrostructural Methodology for Empowering New-Quality Productivity Toward High-Quality Development in the Smart Elderly Care Industry [PDF]

Neutrosophic Sets and Systems
The transformation of the elderly care industry into a smart, high-quality sector is central to addressing the demographic shifts in aging populations globally.
Xiaoqin Yang
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Applications of NeutroGeometry and AntiGeometry in Real World

International Journal of Neutrosophic Science, 2023
NeutroGeometries are those geometric structures where at least one definition, axiom, property, theorem, among others, is only partially satisfied. In AntiGeometries at least one of these concepts is never satisfied. Smarandache Geometry is a geometric structure where at least one axiom or theorem behaves differently in the same space, either partially
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Non-Euclidean, AntiGeometry, and NeutroGeometry Characterization

International Journal of Neutrosophic Science, 2022
Recently, a problem is addressed about dealing the difference among Non-Euclidean, AntiGeometry and NeutroGeoemtry data sets. The problem arises while partial negation of Euclidean Geometry, full negation of Euclidean or Hybrid mode. In case of undefined geometry also many researchers raised the questions.
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“NeutroGeometry Laboratory”

2023
Mixed projective-affine-hyperbolic (MPAH) planes belong to both the branches of NeutroGeometries and mixed or Smarandache geometries. This kind of plane is a geometric structure containing a finite number of points. Some lines of the MPAH satisfy the axioms of projective planes, other lines satisfy the axioms of affine planes, and others satisfy the ...
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Introduction to the Finite NeutroGeometries

2023
NeutroGeometries generalize geometries in the same way that NeutroAlgebras generalize universal and partial algebras. NeutroGeometry is not one kind of classical geometry, but it can be a combination of some of them in the same space. For the first time, this chapter introduces notions of NeutroGeometry for finite geometries.
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Anti-Geometry and NeutroGeometry Characterization of Non-Euclidean Data

Journal of Neutrosophic and Fuzzy Systems, 2021
Recently, a problem is addressed while dealing with fourth dimensional or non-Euclidean data sets. These are the data sets does not follow one of the postulates established by Euclid specially the parallel postulates. In this case, the precise representation of these data sets is major issues for knowledge processing tasks.
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NeutroAlgebra and NeutroGeometry for Dealing the Heteroclinic Patterns

2022
Recently, dealing the heteroclinic data and its pattern finding has been considered as one of major concern for the researchers. It becomes more complex in the case of dynamic or periodic uncertainty in data. These types of data form heteroclinic orbit, which changes the space from equilibrium to non-equilibrium and vice versa.
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A Review of AntiGeometry and NeutroGeometry and Their Application to Real Life

2023
Non-Euclidean geometry is part of AntiGeometry, since it has an axiom that is 100% false. Dealing with the NeutroGeometry in true, false, and uncertain regions is of great interest for researchers. Not too many studies have been done on this topic.
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NeutroGeometry, NeutroAlgebra, and SuperHyperAlgebra in Today's World

2023
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