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Pregled bibliografske jedinice broj: 940278

Numerical analysis of Heterogeneous Engineering Materials


Lesičar, Tomislav; Sorić, Jurica; Tonković, Zdenko
Numerical analysis of Heterogeneous Engineering Materials // Jubilee Annual 2017-2018 of the Croatian Academy of Engineering / Andročec, Vladimir ; Terze, Zdravko ; Rogale, Dubravko ; Gaurina-Međimurec, Nediljka ; Krajcar, Slavko (ur.)., 2018. str. 295-318


CROSBI ID: 940278 Za ispravke kontaktirajte CROSBI podršku putem web obrasca

Naslov
Numerical analysis of Heterogeneous Engineering Materials

Autori
Lesičar, Tomislav ; Sorić, Jurica ; Tonković, Zdenko

Vrsta, podvrsta i kategorija rada
Poglavlja u knjigama, znanstveni

Knjiga
Jubilee Annual 2017-2018 of the Croatian Academy of Engineering

Urednik/ci
Andročec, Vladimir ; Terze, Zdravko ; Rogale, Dubravko ; Gaurina-Međimurec, Nediljka ; Krajcar, Slavko

Grad
Zagreb

Godina
2018

Raspon stranica
295-318

ISBN
0-000-00000-0

ISSN
1332-3482

Ključne riječi
heterogeneous materials, second-order homogenization, C1 finite element, nonlocal continuum theory

Sažetak
A heterogeneous material such as nodular cast iron is widely used as a material of engineering structural components. The realistic description of its deformation responses demands an accurate modelling at both macroscopic and microscopic scales. In this paper a two-scale computational approach employing the homogenization scheme based on the small strain nonlocal continuum theory is presented. Discretization at both scales is performed by means of the C1 continuity finite element developed using the strain gradient theory. After the scale transition procedure, and the homogenization approach at the microlevel, the constitutive relations are computed at each material point at the macroscale predicting the structural deformation response. All algorithms derived have been embedded into the finite element program ABAQUS. The performance and accuracy of the proposed approach has been verified in an example, where the microstructure of a nodular cast iron is modelled by an academic representative volume element.

Izvorni jezik
Engleski

Znanstvena područja
Strojarstvo



POVEZANOST RADA


Projekti:
02106-JS-HRZZ
120-1201910-1812 - Numeričko modeliranje procesa deformiranja bioloških tkiva (Sorić, Jurica, MZOS ) ( CroRIS)
120-1201910-1906 - Modeliranje oštećenja i sigurnost konstrukcija (Tonković, Zdenko, MZOS ) ( CroRIS)

Ustanove:
Fakultet strojarstva i brodogradnje, Zagreb

Profili:

Avatar Url Zdenko Tonković (autor)

Avatar Url Tomislav Lesičar (autor)


Citiraj ovu publikaciju:

Lesičar, Tomislav; Sorić, Jurica; Tonković, Zdenko
Numerical analysis of Heterogeneous Engineering Materials // Jubilee Annual 2017-2018 of the Croatian Academy of Engineering / Andročec, Vladimir ; Terze, Zdravko ; Rogale, Dubravko ; Gaurina-Međimurec, Nediljka ; Krajcar, Slavko (ur.)., 2018. str. 295-318
Lesičar, T., Sorić, J. & Tonković, Z. (2018) Numerical analysis of Heterogeneous Engineering Materials. U: Andročec, V., Terze, Z., Rogale, D., Gaurina-Međimurec, N. & Krajcar, S. (ur.) Jubilee Annual 2017-2018 of the Croatian Academy of Engineering. Zagreb, str. 295-318.
@inbook{inbook, author = {Lesi\v{c}ar, Tomislav and Sori\'{c}, Jurica and Tonkovi\'{c}, Zdenko}, year = {2018}, pages = {295-318}, keywords = {heterogeneous materials, second-order homogenization, C1 finite element, nonlocal continuum theory}, isbn = {0-000-00000-0}, issn = {1332-3482}, title = {Numerical analysis of Heterogeneous Engineering Materials}, keyword = {heterogeneous materials, second-order homogenization, C1 finite element, nonlocal continuum theory}, publisherplace = {Zagreb} }
@inbook{inbook, author = {Lesi\v{c}ar, Tomislav and Sori\'{c}, Jurica and Tonkovi\'{c}, Zdenko}, year = {2018}, pages = {295-318}, keywords = {heterogeneous materials, second-order homogenization, C1 finite element, nonlocal continuum theory}, isbn = {0-000-00000-0}, issn = {1332-3482}, title = {Numerical analysis of Heterogeneous Engineering Materials}, keyword = {heterogeneous materials, second-order homogenization, C1 finite element, nonlocal continuum theory}, publisherplace = {Zagreb} }




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