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Optimum design of the orthotropic Kagome cells is investigated for maximum stiffness and strength.
Optimal angle-ply orientations of generally laminated symmetric S shells designed for maximum stiffness were investigated.
This paper discusses the optimal geometry for maximum stiffness of controlled truss-type structures subjected to a class of unknown disturbances, under a constant volume constraint.
Secondly, a two-step simultaneous optimization scheme of layup configuration and fiber distribution for maximum stiffness design of laminated plates is proposed.
The optimal lamination arrangement of the composite torque wrench for maximum stiffness is studied via a multi-start global optimization technique.
Accordingly, by using ply thickness, fiber orientation angle and fiber volume fraction in a laminated plate of least ply groups as design variables, the optimal lamination parameters for maximum stiffness is obtained.
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A general discussion of the optimal solutions to the problems of maximum stiffness, buckling load and modal frequencies for rectangular laminates is proposed.
A phase-field based topology optimization approach is considered for the maximum stiffness or minimum compliance problem.
The aim of this study is to achieve an optimum combination of these control factors for obtaining maximum stiffness and minimum negative Poisson's ratio as the desired responses.
Within a given region of interest (ROI), defined by an electronic cursor, values for the maximum stiffness, mean stiffness and standard deviation (SD) are produced.
The possible range of pain scores is 0 20, where the maximum pain subscore is 20, the score range for stiffness is 0 8, maximum stiffness receives a subscore of 8, and the score range for physical function is 0 68.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com