A
Alberto Milazzo
Researcher at University of Palermo
Publications - 130
Citations - 1792
Alberto Milazzo is an academic researcher from University of Palermo. The author has contributed to research in topics: Boundary element method & Finite element method. The author has an hindex of 22, co-authored 120 publications receiving 1457 citations. Previous affiliations of Alberto Milazzo include Kore University of Enna.
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Boundary Element Method for Magneto Electro Elastic Laminates
TL;DR: In this article, a boundary integral formulation and its numerical implementation for the analysis of magneto electro elastic media is presented, where the fundamental solutions are calculated through a modified Lekhnitskii approach, reformulated in terms of generalized magnetoelectro-elastic displacements.
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Virtual element method for computational homogenization of composite and heterogeneous materials
TL;DR: The study demonstrates how the inherent features of the VEM can be conveniently exploited for such classes of problems, as the method allows the relaxation of the requirements on the mesh quality, yet providing accurate numerical results.
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A symmetric and positive definite variational BEM for 2-D free vibration analysis
Giuseppe Davi,Alberto Milazzo +1 more
TL;DR: In this paper, a general BEM model for structural dynamics is derived by using a symmetric and positive definite variational formulation, where the functional employed involves domain displacements and boundary tractions and displacements.
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An implicit mesh discontinuous Galerkin formulation for higher-order plate theories
TL;DR: High-convergence analyses and a comparison with the results obtained using the Finite Element Method are provided to show the accuracy of the proposed formulation as well as the computational savings in terms of overall degrees of freedom.
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On the dynamic behavior of piezoelectric active repair by the boundary element method
TL;DR: In this article, the dynamic behavior of piezoelectric active repair on cracked structures is analyzed in a multidomain technique provided with an interface spring model, which allows considering the bonding layer as a zero-thickness elastic ply characterized by normal and tangential stiffness constants.