Multiscale Modelling of Heterogeneous Structures Using Second-Order Computational Homogenization
Tomislav Lesičar
; Faculty of Mechanical Engineering and Naval Architecture, University of Zagreb
Zdenko Tonković
; Faculty of Mechanical Engineering and Naval Architecture, University of Zagreb
Jurica Sorić
; Faculty of Mechanical Engineering and Naval Architecture, University of Zagreb
APA 6th Edition Lesičar, T., Tonković, Z. i Sorić, J. (2019). Multiscale Modelling of Heterogeneous Structures Using Second-Order Computational Homogenization. Engineering Power, 14 (1), 8-13. Preuzeto s https://hrcak.srce.hr/220786
MLA 8th Edition Lesičar, Tomislav, et al. "Multiscale Modelling of Heterogeneous Structures Using Second-Order Computational Homogenization." Engineering Power, vol. 14, br. 1, 2019, str. 8-13. https://hrcak.srce.hr/220786. Citirano 06.12.2019.
Chicago 17th Edition Lesičar, Tomislav, Zdenko Tonković i Jurica Sorić. "Multiscale Modelling of Heterogeneous Structures Using Second-Order Computational Homogenization." Engineering Power 14, br. 1 (2019): 8-13. https://hrcak.srce.hr/220786
Harvard Lesičar, T., Tonković, Z., i Sorić, J. (2019). 'Multiscale Modelling of Heterogeneous Structures Using Second-Order Computational Homogenization', Engineering Power, 14(1), str. 8-13. Preuzeto s: https://hrcak.srce.hr/220786 (Datum pristupa: 06.12.2019.)
Vancouver Lesičar T, Tonković Z, Sorić J. Multiscale Modelling of Heterogeneous Structures Using Second-Order Computational Homogenization. Engineering Power [Internet]. 2019 [pristupljeno 06.12.2019.];14(1):8-13. Dostupno na: https://hrcak.srce.hr/220786
IEEE T. Lesičar, Z. Tonković i J. Sorić, "Multiscale Modelling of Heterogeneous Structures Using Second-Order Computational Homogenization", Engineering Power, vol.14, br. 1, str. 8-13, 2019. [Online]. Dostupno na: https://hrcak.srce.hr/220786. [Citirano: 06.12.2019.]
Sažetak A second-order two-scale computational homogenization procedure for modelling deformation responses of heterogeneous structures assuming small strains is presented. The macro-to-micro scale transition and generalized periodic boundary conditions on the representative volume element (RVE) are investigated. The macroscale is discretized by means of C1 two-dimensional triangular finite elements, while standard quadrilateral finite elements are used for the RVE discretization. The new proposed multiscale scheme has been implemented into the finite element software ABAQUS using user subroutine. The efficiency of the proposed multiscale homogenization approach is demonstrated by modelling of a pure bending problem.