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Derivations of Vector Area and Volume Elements in Curved Coordinate Systems for Flux Vector Fields Helping Eye Disease
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作者 Haya Ruchvarger 《Journal of Applied Mathematics and Physics》 2022年第10期2906-2922,共17页
Our aim in this paper is to interest retinal eye specialists in preventing dry macula degeneration by a special flurry vector field through open or closed curved surfaces. The flux of vector fields through surfaces is... Our aim in this paper is to interest retinal eye specialists in preventing dry macula degeneration by a special flurry vector field through open or closed curved surfaces. The flux of vector fields through surfaces is based on vector element area and volume element. Therefore, we explain a few geometrical derivations of area and volume elements in curved orthogonal coordinate systems. We hope that by derivation of a spatial vector field flurry against drusen through open or closed surfaces due to the Gauss theorem might select drusen under eye retina cells without destroying the cells and prevent macula degeneration. A changed flurry of a magnetic or electric vector field through a closed line causes an electric or magnetic vector field on the surface closed by the line. We also hope that derivation by Stokes’ and Greens’ theorems, with the help of iron, might help eye cells to get in life. 展开更多
关键词 Vector Area Element Volume Element curved coordinates Vector Flux Macula Degeneration
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COORDINATES OF PRINCIPAL STRESSES FOR ELASTIC PLANE PROBLEM
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作者 黄民丰 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 1997年第2期157-162,共6页
In this paper, the equilibrium equations on orthogonal curve coordinates made of curves of principal stresses are disscused and their properties in process of solution are presented through a simple example. Therefore... In this paper, the equilibrium equations on orthogonal curve coordinates made of curves of principal stresses are disscused and their properties in process of solution are presented through a simple example. Therefore, it is deduced that there is another way to solve problems in elasticity, i.e., by assumption of orthogonal curves of principal stresses. 展开更多
关键词 ELASTICITY equilibrium equation principal stress plane problem orthogonal curve coordinates
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Stress Intensity Factor for the Interaction between a Straight Crack and a Curved Crack in Plane Elasticity 被引量:2
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作者 M.R.Aridi N.M.A.Nik Long Z.K.Eshkuvatov 《Acta Mechanica Solida Sinica》 SCIE EI CSCD 2016年第4期407-415,共9页
Formulation in terms of hypersingular integral equations for the interaction between straight and curved cracks in plane elasticity is obtained using the complex variable functions method. The curved length coordinate... Formulation in terms of hypersingular integral equations for the interaction between straight and curved cracks in plane elasticity is obtained using the complex variable functions method. The curved length coordinate method and a suitable numerical scheme are used to solve such integrals numerically for the unknown function, which are later used to find the stress intensity factor, SIF. 展开更多
关键词 hypersingular integral equation complex variable function method curved length coordinate method stress intensity factor
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