[{"citation":{"ieee":"J. Jalowy, Z. Kabluchko, M. Löwe, and A. Marynych, “When does the chaos in the Curie-Weiss model stop to propagate?,” <i>Electronic Journal of Probability</i>, vol. 28, no. none, 2023, doi: <a href=\"https://doi.org/10.1214/23-ejp1039\">10.1214/23-ejp1039</a>.","apa":"Jalowy, J., Kabluchko, Z., Löwe, M., &#38; Marynych, A. (2023). When does the chaos in the Curie-Weiss model stop to propagate? <i>Electronic Journal of Probability</i>, <i>28</i>(none). <a href=\"https://doi.org/10.1214/23-ejp1039\">https://doi.org/10.1214/23-ejp1039</a>","chicago":"Jalowy, Jonas, Zakhar Kabluchko, Matthias Löwe, and Alexander Marynych. “When Does the Chaos in the Curie-Weiss Model Stop to Propagate?” <i>Electronic Journal of Probability</i> 28, no. none (2023). <a href=\"https://doi.org/10.1214/23-ejp1039\">https://doi.org/10.1214/23-ejp1039</a>.","short":"J. Jalowy, Z. Kabluchko, M. Löwe, A. Marynych, Electronic Journal of Probability 28 (2023).","mla":"Jalowy, Jonas, et al. “When Does the Chaos in the Curie-Weiss Model Stop to Propagate?” <i>Electronic Journal of Probability</i>, vol. 28, no. none, Institute of Mathematical Statistics, 2023, doi:<a href=\"https://doi.org/10.1214/23-ejp1039\">10.1214/23-ejp1039</a>.","bibtex":"@article{Jalowy_Kabluchko_Löwe_Marynych_2023, title={When does the chaos in the Curie-Weiss model stop to propagate?}, volume={28}, DOI={<a href=\"https://doi.org/10.1214/23-ejp1039\">10.1214/23-ejp1039</a>}, number={none}, journal={Electronic Journal of Probability}, publisher={Institute of Mathematical Statistics}, author={Jalowy, Jonas and Kabluchko, Zakhar and Löwe, Matthias and Marynych, Alexander}, year={2023} }","ama":"Jalowy J, Kabluchko Z, Löwe M, Marynych A. When does the chaos in the Curie-Weiss model stop to propagate? <i>Electronic Journal of Probability</i>. 2023;28(none). doi:<a href=\"https://doi.org/10.1214/23-ejp1039\">10.1214/23-ejp1039</a>"},"publication":"Electronic Journal of Probability","issue":"none","date_created":"2025-03-31T07:15:02Z","type":"journal_article","publication_identifier":{"issn":["1083-6489"]},"author":[{"id":"113768","full_name":"Jalowy, Jonas","last_name":"Jalowy","orcid":"0000-0001-9624-2685","first_name":"Jonas"},{"full_name":"Kabluchko, Zakhar","first_name":"Zakhar","last_name":"Kabluchko"},{"full_name":"Löwe, Matthias","last_name":"Löwe","first_name":"Matthias"},{"full_name":"Marynych, Alexander","last_name":"Marynych","first_name":"Alexander"}],"title":"When does the chaos in the Curie-Weiss model stop to propagate?","year":"2023","status":"public","intvolume":"        28","publication_status":"published","date_updated":"2025-04-23T14:36:13Z","_id":"59188","publisher":"Institute of Mathematical Statistics","language":[{"iso":"eng"}],"volume":28,"user_id":"113768","doi":"10.1214/23-ejp1039"},{"date_created":"2025-03-31T07:13:44Z","type":"journal_article","citation":{"mla":"Jalowy, Jonas. “Rate of Convergence for Products of Independent Non-Hermitian Random Matrices.” <i>Electronic Journal of Probability</i>, vol. 26, no. none, Institute of Mathematical Statistics, 2021, doi:<a href=\"https://doi.org/10.1214/21-ejp625\">10.1214/21-ejp625</a>.","ama":"Jalowy J. Rate of convergence for products of independent non-Hermitian random matrices. <i>Electronic Journal of Probability</i>. 2021;26(none). doi:<a href=\"https://doi.org/10.1214/21-ejp625\">10.1214/21-ejp625</a>","bibtex":"@article{Jalowy_2021, title={Rate of convergence for products of independent non-Hermitian random matrices}, volume={26}, DOI={<a href=\"https://doi.org/10.1214/21-ejp625\">10.1214/21-ejp625</a>}, number={none}, journal={Electronic Journal of Probability}, publisher={Institute of Mathematical Statistics}, author={Jalowy, Jonas}, year={2021} }","apa":"Jalowy, J. (2021). Rate of convergence for products of independent non-Hermitian random matrices. <i>Electronic Journal of Probability</i>, <i>26</i>(none). <a href=\"https://doi.org/10.1214/21-ejp625\">https://doi.org/10.1214/21-ejp625</a>","ieee":"J. Jalowy, “Rate of convergence for products of independent non-Hermitian random matrices,” <i>Electronic Journal of Probability</i>, vol. 26, no. none, 2021, doi: <a href=\"https://doi.org/10.1214/21-ejp625\">10.1214/21-ejp625</a>.","short":"J. Jalowy, Electronic Journal of Probability 26 (2021).","chicago":"Jalowy, Jonas. “Rate of Convergence for Products of Independent Non-Hermitian Random Matrices.” <i>Electronic Journal of Probability</i> 26, no. none (2021). <a href=\"https://doi.org/10.1214/21-ejp625\">https://doi.org/10.1214/21-ejp625</a>."},"issue":"none","publication":"Electronic Journal of Probability","_id":"59185","language":[{"iso":"eng"}],"publisher":"Institute of Mathematical Statistics","volume":26,"user_id":"113768","doi":"10.1214/21-ejp625","author":[{"full_name":"Jalowy, Jonas","orcid":"0000-0001-9624-2685","first_name":"Jonas","last_name":"Jalowy","id":"113768"}],"publication_identifier":{"issn":["1083-6489"]},"title":"Rate of convergence for products of independent non-Hermitian random matrices","status":"public","year":"2021","intvolume":"        26","publication_status":"published","date_updated":"2025-04-23T14:38:37Z"}]