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JTCAM
[Journal of Theoretical, Computational and Applied Mechanics]
JTCAM
Journal of Theoretical, Computational and Applied Mechanics
Creada en 2021, Journal of Theoretical, Computational and Applied Mechanics (JTCAM) incorpora trabajos de investigación en inglés en el campo de la mecánica de sólidos y la mecánica de materiales y estructuras. La revista publica regularmente contribuciones de investigación teórica, numérica, aplicada y experimental.
- Director de publicación: Bruno Sportisse
- Consejo de redacción: Harsha S. Bhat, Laurence Brassart, Stéphanie Chaillat-Loseille, Lori Graham-Brady, Shaocheng Ji, Phu Nguyen, Anna Pandolfi, Alexander Popp, Julien Réthoré, Olivier Thomas, Laszlo S. Toth
- Tipo de soporte: electrónico
- Periodicidad: sobre la marcha
- Año de creación: 2021
- Fecha de publicación en Episciences: 2021
- eISSN: 2726-6141
- Disciplinas: mecánica teórica, computacional y aplicada, mecánica de sólidos, mecánica de materiales y estructuras
- Idiomas de publicación: inglés
- Procedimiento de evaluación: evaluación abierta o simple ciega
- CC BY 4.0 licence
- Editor: Inria
- Dirección postal: Domaine de Voluceau Rocquencourt, BP 105, 78153 Le Chesnay Cedex
- País: Francia
- Contacto: jtcam AT episciences.org
Últimos artículos
On the Moreau–Jean scheme with the Frémond impact law: energy conservation and dissipation properties for elastodynamics with contact, impact and friction
The objective of this paper is to propose a time integration scheme for nonsmooth mechanical systems involving one-sided contact, impact and Coulomb friction, that respects the principles of discrete-time energy balance with positive dissipation. To obtain energetic consistency in the continuous time model when an impact occurs, we work with an impact law with friction inspired by the work of M. Frémond (Frémond, 1995, 2001, 2002, 2017) which ensures that dissipation is positive, i.e. that the Clausius–Duhem inequality is satisfied for the impulses and the velocity jumps. On this basis, we propose a time integration method based on the Moreau–Jean scheme (Jean and Moreau, 1987; Moreau, 1988) with a discrete version of the Frémond impact law, and show that this method has correct dissipation properties.
Acary, Vincent
June 30, 2025
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How to introduce an initial crack in phase field simulations to accurately predict the linear elastic fracture propagation threshold?
Variational phase field fracture models are now widely used to simulate crack propagation in structures. A critical aspect of these simulations is the correct determination of the propagation threshold of pre-existing cracks, as it highly relies on how the initial cracks are implemented. While prior studies briefly discuss initial crack implementation techniques, we present here a systematic investigation. Various techniques to introduce initial cracks in phase field fracture simulations are tested, from the crack explicit meshing to the replacement by a fully damaged phase field, including different variants for the boundary conditions. Our focus here is on phase field models aiming to approximate, in the $\Gamma$-convergence limit, Griffith quasi-static propagation in the framework of Linear Elastic Fracture Mechanics. Therefore, a sharp crack model from classic linear elastic fracture mechanics based on Griffith criterion is the reference in this work. To assess the different techniques to introduce initial cracks, we rely on path-following methods to compute the sharp crack and the phase field smeared crack solutions. The underlying idea is that path-following ensures staying at equilibrium at each instant so that any difference between phase field and sharp crack models can be attributed to numerical artifacts. Thus, by comparing the results from both models, we can provide practical recommendations for reliably incorporating initial cracks in phase field fracture simulations. The comparison shows that an improper initial crack implementation often requires the smeared crack to transition to a one-element-wide phase band to adequately represent a displacement jump along a crack. This transition increases the energy required to propagate the crack, leading to a significant overshoot in the force-displacement response. The take-home message is that to predict the propagation threshold accurately and avoid artificial toughening; the crack must be initialized either setting the phase field to its damage state over a one-element-wide band or meshing the crack explicitly as a one-element-wide slit and imposing the fully cracked state on the crack surface.
Loiseau, Flavien
June 29, 2025
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