Nando Troyani
Universidad de Oriente
21 Papers
112 Citations
Nando Troyani is an academic researcher from Universidad de Oriente. The author has contributed to research in topics: Finite element method & Stress concentration. The author has an hindex of 5, co-authored 21 publications.
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Papers
Theoretical Stress Concentration Factors for Short Rectangular Plates With Centered Circular Holes
TL;DR: In this paper, the theoretical stress concentration factor depends on the length of the member in addition to the established other standard geometric parameters, and two new concepts are defined, short members and transition length.
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Theoretical stress concentration factors for short flat bars with opposite U-shaped notches subjected to in-plane bending
TL;DR: In this paper, the authors showed that below a threshold value, defined as transition length, these stress concentration factors cease to be valid and, notably, that below this threshold the magnitude of the stated stress concentration may be significantly larger than existing values.
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Simultaneous considerations of length and boundary conditions on theoretical stress concentration factors
TL;DR: In this paper, the consequences of switching the uniformly loaded end, and accordingly the supported end, that is, exchanging boundary conditions in shouldered shafts with fillet radius, subjected to uniform tension, on the resulting stress concentration factor magnitudes when the length of the member is taken into account were investigated.
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A comparison of a finite element only scheme and a BEM/FEM method to compute the elastic-viscoelastic response in composite media
Nando Troyani,Andrés Pérez +1 more
TL;DR: In this article, a finite element method only procedure (FEM-only) was proposed to determine the mechanical response (displacements, strains and stresses) in composites built up of sectors with both elastic and viscoelastic components.
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Effect of finite element mesh orientation on solution accuracy for torsional problems
Nando Troyani,A. Pérez,P.M. Baiz +2 more
TL;DR: It is demonstrated that mesh orientation may have important consequences on the accuracy of the solution for the type of stress estimates treated in this work, and in a more general sense, it is concluded that mesh Orientation may haveImportant consequences in second order Poisson type problems as well.
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