{"issue":"9","department":[{"_id":"15"},{"_id":"286"}],"author":[{"last_name":"Zirkelbach","first_name":"F.","full_name":"Zirkelbach, F."},{"full_name":"Stritzker, B.","first_name":"B.","last_name":"Stritzker"},{"first_name":"K.","last_name":"Nordlund","full_name":"Nordlund, K."},{"id":"20797","full_name":"Lindner, Jörg","last_name":"Lindner","first_name":"Jörg"},{"full_name":"Schmidt, W. G.","first_name":"W. G.","last_name":"Schmidt"},{"last_name":"Rauls","first_name":"E.","full_name":"Rauls, E."}],"article_number":"094110","publication_identifier":{"issn":["1098-0121","1550-235X"]},"year":"2010","file_date_updated":"2018-08-28T12:31:01Z","publisher":"American Physical Society (APS)","_id":"4204","abstract":[{"text":"A comparative theoretical investigation of carbon interstitials in silicon is presented. Calculations using\r\nclassical potentials are compared to first-principles density-functional theory calculations of the geometries,\r\nformation, and activation energies of the carbon dumbbell interstitial, showing the importance of a quantummechanical\r\ndescription of this system. In contrast to previous studies, the present first-principles calculations of\r\nthe interstitial carbon migration path yield an activation energy that excellently matches the experiment. The\r\nbond-centered interstitial configuration shows a net magnetization of two electrons, illustrating the need for\r\nspin-polarized calculations.","lang":"eng"}],"language":[{"iso":"eng"}],"date_created":"2018-08-28T12:30:15Z","date_updated":"2022-01-06T07:00:35Z","status":"public","intvolume":" 82","publication":"Physical Review B","publication_status":"published","doi":"10.1103/physrevb.82.094110","citation":{"bibtex":"@article{Zirkelbach_Stritzker_Nordlund_Lindner_Schmidt_Rauls_2010, title={Defects in carbon implanted silicon calculated by classical potentials and first-principles methods}, volume={82}, DOI={10.1103/physrevb.82.094110}, number={9094110}, journal={Physical Review B}, publisher={American Physical Society (APS)}, author={Zirkelbach, F. and Stritzker, B. and Nordlund, K. and Lindner, Jörg and Schmidt, W. G. and Rauls, E.}, year={2010} }","chicago":"Zirkelbach, F., B. Stritzker, K. Nordlund, Jörg Lindner, W. G. Schmidt, and E. Rauls. “Defects in Carbon Implanted Silicon Calculated by Classical Potentials and First-Principles Methods.” Physical Review B 82, no. 9 (2010). https://doi.org/10.1103/physrevb.82.094110.","ama":"Zirkelbach F, Stritzker B, Nordlund K, Lindner J, Schmidt WG, Rauls E. Defects in carbon implanted silicon calculated by classical potentials and first-principles methods. Physical Review B. 2010;82(9). doi:10.1103/physrevb.82.094110","apa":"Zirkelbach, F., Stritzker, B., Nordlund, K., Lindner, J., Schmidt, W. G., & Rauls, E. (2010). Defects in carbon implanted silicon calculated by classical potentials and first-principles methods. Physical Review B, 82(9). https://doi.org/10.1103/physrevb.82.094110","ieee":"F. Zirkelbach, B. Stritzker, K. Nordlund, J. Lindner, W. G. Schmidt, and E. Rauls, “Defects in carbon implanted silicon calculated by classical potentials and first-principles methods,” Physical Review B, vol. 82, no. 9, 2010.","mla":"Zirkelbach, F., et al. “Defects in Carbon Implanted Silicon Calculated by Classical Potentials and First-Principles Methods.” Physical Review B, vol. 82, no. 9, 094110, American Physical Society (APS), 2010, doi:10.1103/physrevb.82.094110.","short":"F. Zirkelbach, B. Stritzker, K. Nordlund, J. Lindner, W.G. Schmidt, E. Rauls, Physical Review B 82 (2010)."},"file":[{"date_updated":"2018-08-28T12:31:01Z","relation":"main_file","date_created":"2018-08-28T12:31:01Z","access_level":"closed","content_type":"application/pdf","file_name":"Defects in Carbon implanted Silicon calculated by classical potentials and first principles methods.pdf","file_id":"4205","creator":"hclaudia","success":1,"file_size":238023}],"has_accepted_license":"1","user_id":"55706","ddc":["530"],"type":"journal_article","volume":82,"article_type":"original","title":"Defects in carbon implanted silicon calculated by classical potentials and first-principles methods"}