{"status":"public","type":"journal_article","article_number":"e70294","_id":"65037","user_id":"85414","department":[{"_id":"9"},{"_id":"952"},{"_id":"321"}],"citation":{"chicago":"Simeu, Arnold Tchomgue, Ismail Caylak, and Richard Ostwald. “Mesh and Model Adaptivity for Multiscale Elastoplastic Models With Prandtl‐Reuss Type Material Laws.” International Journal for Numerical Methods in Engineering 127, no. 6 (2026). https://doi.org/10.1002/nme.70294.","ieee":"A. T. Simeu, I. Caylak, and R. Ostwald, “Mesh and Model Adaptivity for Multiscale Elastoplastic Models With Prandtl‐Reuss Type Material Laws,” International Journal for Numerical Methods in Engineering, vol. 127, no. 6, Art. no. e70294, 2026, doi: 10.1002/nme.70294.","apa":"Simeu, A. T., Caylak, I., & Ostwald, R. (2026). Mesh and Model Adaptivity for Multiscale Elastoplastic Models With Prandtl‐Reuss Type Material Laws. International Journal for Numerical Methods in Engineering, 127(6), Article e70294. https://doi.org/10.1002/nme.70294","ama":"Simeu AT, Caylak I, Ostwald R. Mesh and Model Adaptivity for Multiscale Elastoplastic Models With Prandtl‐Reuss Type Material Laws. International Journal for Numerical Methods in Engineering. 2026;127(6). doi:10.1002/nme.70294","short":"A.T. Simeu, I. Caylak, R. Ostwald, International Journal for Numerical Methods in Engineering 127 (2026).","mla":"Simeu, Arnold Tchomgue, et al. “Mesh and Model Adaptivity for Multiscale Elastoplastic Models With Prandtl‐Reuss Type Material Laws.” International Journal for Numerical Methods in Engineering, vol. 127, no. 6, e70294, Wiley, 2026, doi:10.1002/nme.70294.","bibtex":"@article{Simeu_Caylak_Ostwald_2026, title={Mesh and Model Adaptivity for Multiscale Elastoplastic Models With Prandtl‐Reuss Type Material Laws}, volume={127}, DOI={10.1002/nme.70294}, number={6e70294}, journal={International Journal for Numerical Methods in Engineering}, publisher={Wiley}, author={Simeu, Arnold Tchomgue and Caylak, Ismail and Ostwald, Richard}, year={2026} }"},"intvolume":" 127","publication_status":"published","publication_identifier":{"issn":["0029-5981","1097-0207"]},"doi":"10.1002/nme.70294","date_updated":"2026-03-18T05:31:02Z","author":[{"first_name":"Arnold Tchomgue","full_name":"Simeu, Arnold Tchomgue","last_name":"Simeu"},{"first_name":"Ismail","full_name":"Caylak, Ismail","id":"75","last_name":"Caylak"},{"first_name":"Richard","id":"106876","full_name":"Ostwald, Richard","orcid":"0000-0003-2147-8444","last_name":"Ostwald"}],"volume":127,"abstract":[{"text":"ABSTRACT\r\n Homogenization methods simulate heterogeneous materials like composites effectively, but high computational demands can offset their benefits. This work balances accuracy and efficiency by assessing model and discretization errors of the finite element method (FEM) through an adaptive numerical scheme. Two model hierarchies are introduced, combining mean‐field and full‐field methods, and nonuniform transformation field analysis (NTFA) with full‐field methods. Both hierarchies use a full‐field FEM solution of the representative volume element (RVE) as reference. The study highlights the benefits of using effective constitutive equations from mean‐field and full‐field methods as well as NTFA methods, with a goal‐oriented a posteriori error estimator based on duality techniques controlling mesh and model errors in a forwards‐in‐time manner.","lang":"eng"}],"publication":"International Journal for Numerical Methods in Engineering","language":[{"iso":"eng"}],"year":"2026","quality_controlled":"1","issue":"6","title":"Mesh and Model Adaptivity for Multiscale Elastoplastic Models With Prandtl‐Reuss Type Material Laws","publisher":"Wiley","date_created":"2026-03-18T05:28:29Z"}