In this article we explore the relaxed micromorphic modeling of finite-sized metamaterials, focusing on their elastic behavior and properties. A detailed analysis is presented on tetragonal symmetry and the shape of elastic tensors in Voigt notation, also considering Neumann boundary conditions in the classical Cauchy model.
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The article also analyzes the importance of relaxed micromorphic parameters and how they influence the mechanical response of composite materials. These investigations contribute to the development of new methodologies to improve the behavior of metamaterials, a key trend in the design of advanced materials.
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