[{"year":"2012","title":"When unit groups of continuous inverse algebras are regular Lie groups","author":[{"first_name":"Helge","last_name":"Glöckner","full_name":"Glöckner, Helge","id":"178"},{"full_name":"Neeb, Karl-Hermann","first_name":"Karl-Hermann","last_name":"Neeb"}],"publication_identifier":{"issn":["0039-3223"]},"date_updated":"2026-02-27T08:25:30Z","intvolume":"       211","article_type":"original","language":[{"iso":"eng"}],"doi":"10.4064/sm211-2-1","publication":"Studia Mathematica","issue":"2","date_created":"2026-02-26T11:03:43Z","type":"journal_article","keyword":["22E65","34G10","46H05"],"department":[{"_id":"10"},{"_id":"87"},{"_id":"93"}],"status":"public","page":"95–109","_id":"64671","user_id":"178","volume":211,"citation":{"bibtex":"@article{Glöckner_Neeb_2012, title={When unit groups of continuous inverse algebras are regular Lie groups}, volume={211}, DOI={<a href=\"https://doi.org/10.4064/sm211-2-1\">10.4064/sm211-2-1</a>}, number={2}, journal={Studia Mathematica}, author={Glöckner, Helge and Neeb, Karl-Hermann}, year={2012}, pages={95–109} }","short":"H. Glöckner, K.-H. Neeb, Studia Mathematica 211 (2012) 95–109.","ama":"Glöckner H, Neeb K-H. When unit groups of continuous inverse algebras are regular Lie groups. <i>Studia Mathematica</i>. 2012;211(2):95–109. doi:<a href=\"https://doi.org/10.4064/sm211-2-1\">10.4064/sm211-2-1</a>","chicago":"Glöckner, Helge, and Karl-Hermann Neeb. “When Unit Groups of Continuous Inverse Algebras Are Regular Lie Groups.” <i>Studia Mathematica</i> 211, no. 2 (2012): 95–109. <a href=\"https://doi.org/10.4064/sm211-2-1\">https://doi.org/10.4064/sm211-2-1</a>.","ieee":"H. Glöckner and K.-H. Neeb, “When unit groups of continuous inverse algebras are regular Lie groups,” <i>Studia Mathematica</i>, vol. 211, no. 2, pp. 95–109, 2012, doi: <a href=\"https://doi.org/10.4064/sm211-2-1\">10.4064/sm211-2-1</a>.","apa":"Glöckner, H., &#38; Neeb, K.-H. (2012). When unit groups of continuous inverse algebras are regular Lie groups. <i>Studia Mathematica</i>, <i>211</i>(2), 95–109. <a href=\"https://doi.org/10.4064/sm211-2-1\">https://doi.org/10.4064/sm211-2-1</a>","mla":"Glöckner, Helge, and Karl-Hermann Neeb. “When Unit Groups of Continuous Inverse Algebras Are Regular Lie Groups.” <i>Studia Mathematica</i>, vol. 211, no. 2, 2012, pp. 95–109, doi:<a href=\"https://doi.org/10.4064/sm211-2-1\">10.4064/sm211-2-1</a>."},"quality_controlled":"1"},{"date_updated":"2026-02-26T12:12:26Z","publication_identifier":{"isbn":["3-11-018186-X"]},"author":[{"first_name":"Helge","last_name":"Glöckner","full_name":"Glöckner, Helge","id":"178"}],"title":"Lie groups of germs of analytic mappings","status":"public","year":"2004","user_id":"178","publisher":"Berlin: de Gruyter","_id":"64708","language":[{"iso":"eng"}],"page":"1–16","extern":"1","quality_controlled":"1","citation":{"mla":"Glöckner, Helge. “Lie Groups of Germs of Analytic Mappings.” <i>Infinite Dimensional Groups and Manifolds. Based on the 70th Meeting of Theoretical Physicists and Mathematicians at IRMA, Strasbourg, France, May 2004.</i>, Berlin: de Gruyter, 2004, pp. 1–16.","bibtex":"@inbook{Glöckner_2004, title={Lie groups of germs of analytic mappings}, booktitle={Infinite dimensional groups and manifolds. Based on the 70th meeting of theoretical physicists and mathematicians at IRMA, Strasbourg, France, May 2004.}, publisher={Berlin: de Gruyter}, author={Glöckner, Helge}, year={2004}, pages={1–16} }","ama":"Glöckner H. Lie groups of germs of analytic mappings. In: <i>Infinite Dimensional Groups and Manifolds. Based on the 70th Meeting of Theoretical Physicists and Mathematicians at IRMA, Strasbourg, France, May 2004.</i> Berlin: de Gruyter; 2004:1–16.","ieee":"H. Glöckner, “Lie groups of germs of analytic mappings,” in <i>Infinite dimensional groups and manifolds. Based on the 70th meeting of theoretical physicists and mathematicians at IRMA, Strasbourg, France, May 2004.</i>, Berlin: de Gruyter, 2004, pp. 1–16.","apa":"Glöckner, H. (2004). Lie groups of germs of analytic mappings. In <i>Infinite dimensional groups and manifolds. Based on the 70th meeting of theoretical physicists and mathematicians at IRMA, Strasbourg, France, May 2004.</i> (pp. 1–16). Berlin: de Gruyter.","chicago":"Glöckner, Helge. “Lie Groups of Germs of Analytic Mappings.” In <i>Infinite Dimensional Groups and Manifolds. Based on the 70th Meeting of Theoretical Physicists and Mathematicians at IRMA, Strasbourg, France, May 2004.</i>, 1–16. Berlin: de Gruyter, 2004.","short":"H. Glöckner, in: Infinite Dimensional Groups and Manifolds. Based on the 70th Meeting of Theoretical Physicists and Mathematicians at IRMA, Strasbourg, France, May 2004., Berlin: de Gruyter, 2004, pp. 1–16."},"publication":"Infinite dimensional groups and manifolds. 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(2002). Algebras whose groups of units are Lie groups. <i>Studia Mathematica</i>, <i>153</i>(2), 147–177. <a href=\"https://doi.org/10.4064/sm153-2-4\">https://doi.org/10.4064/sm153-2-4</a>","mla":"Glöckner, Helge. “Algebras Whose Groups of Units Are Lie Groups.” <i>Studia Mathematica</i>, vol. 153, no. 2, 2002, pp. 147–177, doi:<a href=\"https://doi.org/10.4064/sm153-2-4\">10.4064/sm153-2-4</a>.","ieee":"H. Glöckner, “Algebras whose groups of units are Lie groups,” <i>Studia Mathematica</i>, vol. 153, no. 2, pp. 147–177, 2002, doi: <a href=\"https://doi.org/10.4064/sm153-2-4\">10.4064/sm153-2-4</a>.","ama":"Glöckner H. Algebras whose groups of units are Lie groups. <i>Studia Mathematica</i>. 2002;153(2):147–177. doi:<a href=\"https://doi.org/10.4064/sm153-2-4\">10.4064/sm153-2-4</a>","short":"H. Glöckner, Studia Mathematica 153 (2002) 147–177.","chicago":"Glöckner, Helge. “Algebras Whose Groups of Units Are Lie Groups.” <i>Studia Mathematica</i> 153, no. 2 (2002): 147–177. <a href=\"https://doi.org/10.4064/sm153-2-4\">https://doi.org/10.4064/sm153-2-4</a>.","bibtex":"@article{Glöckner_2002, title={Algebras whose groups of units are Lie groups}, volume={153}, DOI={<a href=\"https://doi.org/10.4064/sm153-2-4\">10.4064/sm153-2-4</a>}, number={2}, journal={Studia Mathematica}, author={Glöckner, Helge}, year={2002}, pages={147–177} }"}}]