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Buckling Response of Functionally Graded Porous Plates Due to a Quasi-3D Refined Theory
Mathematics, 2022 A quasi-3D refined theory is used to investigate the buckling response of functionally graded (FG) porous plates. The present theory takes into consideration the effect of thickness stretching. Three models of FG porous plates are presented: an isotropic
Ashraf M. Zenkour, Maryam H. Aljadani
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An Introduction to Refined Neutrosophic Number Theory [PDF]
Neutrosophic Sets and Systems, 2021 Number theory is concerned with properties of integers and Diophantine equations. The objective of this paper is dedicated to introduce the basic concepts in refined neutrosophic number theory such as division, divisors, congruencies, and Pell's equation
Mohammad Abobala, Muritala Ibrahim
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On The 3-Refined Neutrosophic Analytical Structures and Number Theoretical Concepts [PDF]
Neutrosophic Sets and Systems, 2023 N-refined neutrosophic structures are considered as generalizations of classical structures, and neutrosophic structures. The main goal of this paper, is to study several structures generated by using 3-refined neutrosophic numbers, where we find the ...
Hamiyet Merkepci, Katy D. Ahmad
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Analytical and numerical research based on one modified refined bending theory [PDF]
Қарағанды университетінің хабаршысы. Математика сериясы, 2022 In the article, an analytical and numerical study based on one modified refined bending theory is presented. By the finite difference method, a general numerical calculation algorithm is developed.
A.T. Kasimov +4 more
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Static and dynamic behaviors of laminated composite plates resting on elastic foundation
Journal of Building Materials and Structures, 2022 This present study consists to analyze the mechanical buckling and the free vibration stabilities of antisymmetric cross-ply and angle-ply laminated composite plates using a refined high order shear deformation theory of four variables against five in ...
Tahir Ghazoul +2 more
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Simple Two Variable Refined Theory for Shear Deformable Isotropic Rectangular Beams [PDF]
Journal of Applied and Computational Mechanics, 2020 In this paper, a displacement-based, variationally consistent, two variable refined theory for shear deformable beams is presented. The beam is assumed to be of linearly elastic, homogeneous, isotropic material and has a uniform rectangular cross-section.
R.P. Shimpi +2 more
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Refined Beam Theory for Geometrically Nonlinear Pre-Twisted Structures
Aerospace, 2022 This paper proposes a novel fully nonlinear refined beam element for pre-twisted structures undergoing large deformation and finite untwisting. The present model is constructed in the twisted basis to account for the effects of geometrical nonlinearity ...
Yi Hu, Yong Zhao, Haopeng Liang
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Refined neutrosophic quadruple (po-)hypergroups and their fundamental group [PDF]
Neutrosophic Sets and Systems, 2019 After introducing the notion of hyperstructures about 80 years ago by F. Marty, a number of researches on its theory, generalization, and it’s applications have been done.
M. Al-Tahan, B. Davvaz
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Refined topological amplitudes from the Ω-background in string theory
Journal of High Energy Physics, 2022 It was recently shown that the N $$ \mathcal{N} $$ = 2 string topological amplitudes in the heterotic weak coupling limit generate a six-dimensional Melvin space, providing a description of the Ω-background in string theory, where string propagation can ...
Carlo Angelantonj +3 more
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Topological strings and Wilson loops
Journal of High Energy Physics, 2022 We propose the refined topological string correspondence to the expectation values of half-BPS Wilson loop operators in 5d N $$ \mathcal{N} $$ = 1 gauge theory partition function on the Omega-deformed background ℝ ϵ 1 , 2 4 $$ {\mathbb{R}}_{\upepsilon_{1,
Min-xin Huang, Kimyeong Lee, Xin Wang
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