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Animalbase meshfree
Animalbase meshfree







animalbase meshfree animalbase meshfree

39, 923–938 (1996)īonet, J., Kulasegaram, S.: Correction and stabilization of smooth particle hydrodynamics methods with applications in metal forming simulations. 17, 186–195 (1995)īelytschko, T., Tabbara, M.: Dynamic fracture using element-free Galerkin methods. 51, 295–315 (1995)īelytschko, T., Organ, D., Krongauz, Y.: A coupled finite element-element-free Galerkin method. 37, 229–256 (1994)īelytschko, T., Lu, Y.Y., Gu, L.: Crack propagation by element-free Galerkin methods. 37, 9–15 (1997)īelytschko, T., Krongauz, Y., Organ, D., Fleming, M., Krysl, P.: Meshless methods: an overview and recent developments. 139, 49–74 (1996)īelikov, V.V., Ivanov, V.D., Kontorovich, V.K., Korytnik, S.A., Semenov, A.Yu.: The non-Sibsonian interpolation: a new method of interpolation of the value of a function on an arbitrary set of points. 40, 727–758 (1997)īeissel, S., Belytschko, T.: Nodal integration of the element-free Galerkin method. 65, 2167–2202 (2006)īabuška, I.: The finite element method with Lagrangian multipliers. 47, 1083–1121 (2000)Īrroyo, M., Ortiz, M.: Local maximum-entropy approximation schemes: a seamless bridge between finite elements and meshfree methods. This H-M coupling model is then used to investigate the propagation of fluid-driven cracks in rock mass with multiple pre-existing cracks, and the observed fluid pressure feedback is potentially useful during shale oil/gas well simulation.Aluru, N.R.: A point collocation method based on reproducing kernel approximations. Additionally, a hydraulic and mechanical (H-M) coupling model is generated, in which the deformation of rocks and the propagation of cracks are solved by the hybrid “FE-Meshfree” method, meanwhile the fluid flow in cracks is solved by a fluid simulator based on the principle of parallel-plate flow model. The present algorithms of LABS-element and “FE-Meshfree” method are validated by intensive numerical tests, which achieves the balance between accuracy and flexibility.

animalbase meshfree

Compared to the extended finite element method (XFEM), the present hybrid “FE-Meshfree” method is not required to increase the size of global stiffness matrix, introduce extra unknowns, and construct special enrichment functions. Then, an algorithm of Local Adaptive Background Sub-element (LABS-element) is developed in the context of hybrid “FE-Meshfree” method to simulate intersecting cracks. In this work, a discontinuous hybrid “FE-Meshfree” method is developed to simulate three-dimensional (3D) cracking.









Animalbase meshfree