2026-03-05T17:00:16Zhttps://uvadoc.uva.es/oai/request

oai:uvadoc.uva.es:10324/697672025-01-14T09:32:48Zcom_10324_966com_10324_952com_10324_894col_10324_967

00925njm 22002777a 4500 dc Čarija, Jadran author Marenić, Eduard author Jarak, Tomislav author Nikolić, Mijo author 2024 This research presents a novel approach to modeling fracture propagation using a discrete lattice element model with embedded strong discontinuities. The focus is on enhancing the linear elastic response within the model followed by propagation of fractures until total failure. To achieve this, a generalized beam lattice element with an embedded strong discontinuity based on the kinematics of a rigid-body spring model is formulated. The linear elastic regime is refined by correcting the stress tensor at nodes within the domain based on the internal forces present in lattice elements, which is achieved by introducing fictitious forces into the standard internal force vectors to predict the right elastic response of the model related to Poisson’s effect. Upon initiation of the first fractures, the procedure for the computation of the fictitious stress tensor is terminated, and the embedded strong discontinuities are activated in the lattice elements for obtaining an objective fracture and failure response. This transition ensures a shift from the elastic phase to the fracture propagation phase, enhancing the predictive capabilities in capturing the full fracture processes. Applied Sciences, 2024, Vol. 14, Nº. 3, 1287 2076-3417 https://uvadoc.uva.es/handle/10324/69767 10.3390/app14031287 1287 3 Applied Sciences 14 2076-3417 Discrete element method Lattice theory Structural engineering Estructuras (Construcción) Dynamics, Rigid Elasticity Elasticidad Fracture propagation Fractura, Mecánica de la Structural failures Fallas estructurales Resistencia de materiales Materials science Ciencia de los materiales Discrete lattice element model for fracture propagation with improved elastic response