L
Luca Pelà
Researcher at Polytechnic University of Catalonia
Publications - 97
Citations - 2565
Luca Pelà is an academic researcher from Polytechnic University of Catalonia. The author has contributed to research in topics: Masonry & Finite element method. The author has an hindex of 23, co-authored 88 publications receiving 1901 citations. Previous affiliations of Luca Pelà include University of Ferrara & University of Bologna.
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Structural Analysis of Masonry Historical Constructions. Classical and Advanced Approaches
TL;DR: A review of methods applicable to the study of masonry historical construction, encompassing both classical and advanced ones, is presented in this paper, where the main available strategies, including limit analysis, simplified methods, FEM macro- or micro-modeling and discrete element methods (DEM), are considered with regard to their realism, computer efficiency, data availability and real applicability to large structures.
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Seismic assessment of masonry arch bridges
TL;DR: In this article, the seismic performance of existing masonry arch bridges is evaluated by using nonlinear static analysis, as suggested by several modern standards such as UNI ENV 1998-1 2003, OPCM 3274 2004, and FEMA 440 2005.
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An orthotropic damage model for the analysis of masonry structures
TL;DR: In this article, a numerical model for nonlinear analysis of masonry structural elements based on Continuum Damage Mechanics is presented, where the material is described at the macro-level, i.e. it is modeled as a homogeneous orthotropic continuum.
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Continuum damage model for orthotropic materials: Application to masonry
TL;DR: In this paper, two stress transformation tensors, related to tensile and compressive stress states, respectively, are used to establish a one-to-one mapping relationship between the orthotropic behavior and an auxiliary model.
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A crack-tracking technique for localized damage in quasi-brittle materials
TL;DR: In this article, a procedure to simulate the growth and propagation of localized tensile cracks on quasi-brittle materials is presented, where the so-called smeared damage approach is recovered and improved in order to represent crack localization and avoid spurious mesh-bias dependence in the discrete problem.