[{"department":[{"_id":"555"}],"keyword":["Algebra and Number Theory"],"type":"journal_article","date_created":"2023-01-20T09:37:16Z","abstract":[{"text":"<jats:title>Abstract</jats:title><jats:p>Let <jats:inline-formula><jats:alternatives><jats:inline-graphic xmlns:xlink=\"http://www.w3.org/1999/xlink\" mime-subtype=\"gif\" xlink:type=\"simple\" xlink:href=\"S0010437X13007045_inline1\" /><jats:tex-math>${F}_{BC} (\\lambda , k; t)$</jats:tex-math></jats:alternatives></jats:inline-formula> be the Heckman–Opdam hypergeometric function of type BC with multiplicities <jats:inline-formula><jats:alternatives><jats:inline-graphic xmlns:xlink=\"http://www.w3.org/1999/xlink\" mime-subtype=\"gif\" xlink:type=\"simple\" xlink:href=\"S0010437X13007045_inline2\" /><jats:tex-math>$k= ({k}_{1} , {k}_{2} , {k}_{3} )$</jats:tex-math></jats:alternatives></jats:inline-formula> and weighted half-sum <jats:inline-formula><jats:alternatives><jats:inline-graphic xmlns:xlink=\"http://www.w3.org/1999/xlink\" mime-subtype=\"gif\" xlink:type=\"simple\" xlink:href=\"S0010437X13007045_inline3\" /><jats:tex-math>$\\rho (k)$</jats:tex-math></jats:alternatives></jats:inline-formula> of positive roots. We prove that <jats:inline-formula><jats:alternatives><jats:inline-graphic xmlns:xlink=\"http://www.w3.org/1999/xlink\" mime-subtype=\"gif\" xlink:type=\"simple\" xlink:href=\"S0010437X13007045_inline4\" /><jats:tex-math>${F}_{BC} (\\lambda + \\rho (k), k; t)$</jats:tex-math></jats:alternatives></jats:inline-formula> converges as <jats:inline-formula><jats:alternatives><jats:inline-graphic xmlns:xlink=\"http://www.w3.org/1999/xlink\" mime-subtype=\"gif\" xlink:type=\"simple\" xlink:href=\"S0010437X13007045_inline5\" /><jats:tex-math>${k}_{1} + {k}_{2} \\rightarrow \\infty $</jats:tex-math></jats:alternatives></jats:inline-formula> and <jats:inline-formula><jats:alternatives><jats:inline-graphic xmlns:xlink=\"http://www.w3.org/1999/xlink\" mime-subtype=\"gif\" xlink:type=\"simple\" xlink:href=\"S0010437X13007045_inline6\" /><jats:tex-math>${k}_{1} / {k}_{2} \\rightarrow \\infty $</jats:tex-math></jats:alternatives></jats:inline-formula> to a function of type A for <jats:inline-formula><jats:alternatives><jats:inline-graphic xmlns:xlink=\"http://www.w3.org/1999/xlink\" mime-subtype=\"gif\" xlink:type=\"simple\" xlink:href=\"S0010437X13007045_inline7\" /><jats:tex-math>$t\\in { \\mathbb{R} }^{n} $</jats:tex-math></jats:alternatives></jats:inline-formula> and <jats:inline-formula><jats:alternatives><jats:inline-graphic xmlns:xlink=\"http://www.w3.org/1999/xlink\" mime-subtype=\"gif\" xlink:type=\"simple\" xlink:href=\"S0010437X13007045_inline8\" /><jats:tex-math>$\\lambda \\in { \\mathbb{C} }^{n} $</jats:tex-math></jats:alternatives></jats:inline-formula>. This limit is obtained from a corresponding result for Jacobi polynomials of type BC, which is proven for a slightly more general limit behavior of the multiplicities, using an explicit representation of Jacobi polynomials in terms of Jack polynomials. Our limits include limit transitions for the spherical functions of non-compact Grassmann manifolds over one of the fields <jats:inline-formula><jats:alternatives><jats:inline-graphic xmlns:xlink=\"http://www.w3.org/1999/xlink\" mime-subtype=\"gif\" xlink:type=\"simple\" xlink:href=\"S0010437X13007045_inline9\" /><jats:tex-math>$ \\mathbb{F} = \\mathbb{R} , \\mathbb{C} , \\mathbb{H} $</jats:tex-math></jats:alternatives></jats:inline-formula> when the rank is fixed and the dimension tends to infinity. The limit functions turn out to be exactly the spherical functions of the corresponding infinite-dimensional Grassmann manifold in the sense of Olshanski.</jats:p>","lang":"eng"}],"publication":"Compositio Mathematica","issue":"8","doi":"10.1112/s0010437x13007045","language":[{"iso":"eng"}],"intvolume":"       149","date_updated":"2023-01-24T22:15:13Z","publication_status":"published","author":[{"id":"37390","first_name":"Margit","last_name":"Rösler","full_name":"Rösler, Margit"},{"last_name":"Koornwinder","first_name":"Tom","full_name":"Koornwinder, Tom"},{"first_name":"Michael","last_name":"Voit","full_name":"Voit, Michael"}],"publication_identifier":{"issn":["0010-437X","1570-5846"]},"title":"Limit transition between hypergeometric functions of type BC and type A","year":"2013","citation":{"ieee":"M. Rösler, T. Koornwinder, and M. Voit, “Limit transition between hypergeometric functions of type BC and type A,” <i>Compositio Mathematica</i>, vol. 149, no. 8, pp. 1381–1400, 2013, doi: <a href=\"https://doi.org/10.1112/s0010437x13007045\">10.1112/s0010437x13007045</a>.","apa":"Rösler, M., Koornwinder, T., &#38; Voit, M. (2013). Limit transition between hypergeometric functions of type BC and type A. <i>Compositio Mathematica</i>, <i>149</i>(8), 1381–1400. <a href=\"https://doi.org/10.1112/s0010437x13007045\">https://doi.org/10.1112/s0010437x13007045</a>","short":"M. Rösler, T. Koornwinder, M. Voit, Compositio Mathematica 149 (2013) 1381–1400.","chicago":"Rösler, Margit, Tom Koornwinder, and Michael Voit. “Limit Transition between Hypergeometric Functions of Type BC and Type A.” <i>Compositio Mathematica</i> 149, no. 8 (2013): 1381–1400. <a href=\"https://doi.org/10.1112/s0010437x13007045\">https://doi.org/10.1112/s0010437x13007045</a>.","mla":"Rösler, Margit, et al. “Limit Transition between Hypergeometric Functions of Type BC and Type A.” <i>Compositio Mathematica</i>, vol. 149, no. 8, Wiley, 2013, pp. 1381–400, doi:<a href=\"https://doi.org/10.1112/s0010437x13007045\">10.1112/s0010437x13007045</a>.","bibtex":"@article{Rösler_Koornwinder_Voit_2013, title={Limit transition between hypergeometric functions of type BC and type A}, volume={149}, DOI={<a href=\"https://doi.org/10.1112/s0010437x13007045\">10.1112/s0010437x13007045</a>}, number={8}, journal={Compositio Mathematica}, publisher={Wiley}, author={Rösler, Margit and Koornwinder, Tom and Voit, Michael}, year={2013}, pages={1381–1400} }","ama":"Rösler M, Koornwinder T, Voit M. Limit transition between hypergeometric functions of type BC and type A. <i>Compositio Mathematica</i>. 2013;149(8):1381-1400. doi:<a href=\"https://doi.org/10.1112/s0010437x13007045\">10.1112/s0010437x13007045</a>"},"volume":149,"user_id":"93826","_id":"37672","publisher":"Wiley","page":"1381-1400","status":"public"},{"issue":"4","publication":"Journal of Lie Theory 23","citation":{"mla":"Rösler, Margit, and Michael Voit. “Olshanski Spherical Functions for Infinite Dimensional Motion Groups of Fixed Rank.” <i>Journal of Lie Theory 23</i>, no. 4, Heldermann , 2013, pp. 899--920, doi:<a href=\"https://doi.org/10.48550/ARXIV.1210.1351\">10.48550/ARXIV.1210.1351</a>.","ama":"Rösler M, Voit M. Olshanski spherical functions for infinite dimensional motion groups of fixed rank. <i>Journal of Lie Theory 23</i>. 2013;(4):899--920. doi:<a href=\"https://doi.org/10.48550/ARXIV.1210.1351\">10.48550/ARXIV.1210.1351</a>","bibtex":"@article{Rösler_Voit_2013, title={Olshanski spherical functions for infinite dimensional motion groups of fixed rank}, DOI={<a href=\"https://doi.org/10.48550/ARXIV.1210.1351\">10.48550/ARXIV.1210.1351</a>}, number={4}, journal={Journal of Lie Theory 23}, publisher={Heldermann }, author={Rösler, Margit and Voit, Michael}, year={2013}, pages={899--920} }","apa":"Rösler, M., &#38; Voit, M. (2013). Olshanski spherical functions for infinite dimensional motion groups of fixed rank. <i>Journal of Lie Theory 23</i>, <i>4</i>, 899--920. <a href=\"https://doi.org/10.48550/ARXIV.1210.1351\">https://doi.org/10.48550/ARXIV.1210.1351</a>","ieee":"M. Rösler and M. Voit, “Olshanski spherical functions for infinite dimensional motion groups of fixed rank,” <i>Journal of Lie Theory 23</i>, no. 4, pp. 899--920, 2013, doi: <a href=\"https://doi.org/10.48550/ARXIV.1210.1351\">10.48550/ARXIV.1210.1351</a>.","chicago":"Rösler, Margit, and Michael Voit. “Olshanski Spherical Functions for Infinite Dimensional Motion Groups of Fixed Rank.” <i>Journal of Lie Theory 23</i>, no. 4 (2013): 899--920. <a href=\"https://doi.org/10.48550/ARXIV.1210.1351\">https://doi.org/10.48550/ARXIV.1210.1351</a>.","short":"M. Rösler, M. Voit, Journal of Lie Theory 23 (2013) 899--920."},"date_created":"2023-01-23T08:26:17Z","type":"journal_article","department":[{"_id":"555"}],"year":"2013","status":"public","title":"Olshanski spherical functions for infinite dimensional motion groups of fixed rank","author":[{"first_name":"Margit","last_name":"Rösler","full_name":"Rösler, Margit","id":"37390"},{"first_name":"Michael","last_name":"Voit","full_name":"Voit, Michael"}],"date_updated":"2023-01-24T22:15:26Z","publication_status":"published","page":"899--920","_id":"38038","publisher":"Heldermann ","language":[{"iso":"eng"}],"doi":"10.48550/ARXIV.1210.1351","user_id":"93826"},{"date_created":"2023-01-25T15:50:45Z","type":"journal_article","department":[{"_id":"555"}],"issue":"1","publication":"Potential Analysis","extern":"1","language":[{"iso":"eng"}],"doi":"10.1007/s11118-012-9321-x","year":"2013","title":"Boundary Behavior of α-Harmonic Functions on the Complement of the Sphere and Hyperplane","author":[{"id":"58312","first_name":"Tomasz","last_name":"Luks","full_name":"Luks, Tomasz"}],"publication_identifier":{"issn":["0926-2601","1572-929X"]},"publication_status":"published","date_updated":"2023-01-26T17:29:16Z","intvolume":"        39","citation":{"mla":"Luks, Tomasz. “Boundary Behavior of α-Harmonic Functions on the Complement of the Sphere and Hyperplane.” <i>Potential Analysis</i>, vol. 39, no. 1, Springer Science and Business Media LLC, 2013, pp. 29–67, doi:<a href=\"https://doi.org/10.1007/s11118-012-9321-x\">10.1007/s11118-012-9321-x</a>.","bibtex":"@article{Luks_2013, title={Boundary Behavior of α-Harmonic Functions on the Complement of the Sphere and Hyperplane}, volume={39}, DOI={<a href=\"https://doi.org/10.1007/s11118-012-9321-x\">10.1007/s11118-012-9321-x</a>}, number={1}, journal={Potential Analysis}, publisher={Springer Science and Business Media LLC}, author={Luks, Tomasz}, year={2013}, pages={29–67} }","ama":"Luks T. Boundary Behavior of α-Harmonic Functions on the Complement of the Sphere and Hyperplane. <i>Potential Analysis</i>. 2013;39(1):29-67. doi:<a href=\"https://doi.org/10.1007/s11118-012-9321-x\">10.1007/s11118-012-9321-x</a>","ieee":"T. Luks, “Boundary Behavior of α-Harmonic Functions on the Complement of the Sphere and Hyperplane,” <i>Potential Analysis</i>, vol. 39, no. 1, pp. 29–67, 2013, doi: <a href=\"https://doi.org/10.1007/s11118-012-9321-x\">10.1007/s11118-012-9321-x</a>.","apa":"Luks, T. (2013). Boundary Behavior of α-Harmonic Functions on the Complement of the Sphere and Hyperplane. <i>Potential Analysis</i>, <i>39</i>(1), 29–67. <a href=\"https://doi.org/10.1007/s11118-012-9321-x\">https://doi.org/10.1007/s11118-012-9321-x</a>","chicago":"Luks, Tomasz. “Boundary Behavior of α-Harmonic Functions on the Complement of the Sphere and Hyperplane.” <i>Potential Analysis</i> 39, no. 1 (2013): 29–67. <a href=\"https://doi.org/10.1007/s11118-012-9321-x\">https://doi.org/10.1007/s11118-012-9321-x</a>.","short":"T. Luks, Potential Analysis 39 (2013) 29–67."},"page":"29-67","publisher":"Springer Science and Business Media LLC","_id":"40072","user_id":"58312","volume":39,"status":"public"},{"status":"public","page":"1043-1070","publisher":"Springer Science and Business Media LLC","_id":"40070","user_id":"58312","volume":17,"citation":{"chicago":"Graczyk, Piotr, Tomasz Jakubowski, and Tomasz Luks. “Martin Representation and Relative Fatou Theorem for Fractional Laplacian with a Gradient Perturbation.” <i>Positivity</i> 17, no. 4 (2013): 1043–70. <a href=\"https://doi.org/10.1007/s11117-012-0220-6\">https://doi.org/10.1007/s11117-012-0220-6</a>.","short":"P. Graczyk, T. Jakubowski, T. Luks, Positivity 17 (2013) 1043–1070.","apa":"Graczyk, P., Jakubowski, T., &#38; Luks, T. (2013). Martin representation and Relative Fatou Theorem for fractional Laplacian with a gradient perturbation. <i>Positivity</i>, <i>17</i>(4), 1043–1070. <a href=\"https://doi.org/10.1007/s11117-012-0220-6\">https://doi.org/10.1007/s11117-012-0220-6</a>","ieee":"P. Graczyk, T. Jakubowski, and T. Luks, “Martin representation and Relative Fatou Theorem for fractional Laplacian with a gradient perturbation,” <i>Positivity</i>, vol. 17, no. 4, pp. 1043–1070, 2013, doi: <a href=\"https://doi.org/10.1007/s11117-012-0220-6\">10.1007/s11117-012-0220-6</a>.","ama":"Graczyk P, Jakubowski T, Luks T. Martin representation and Relative Fatou Theorem for fractional Laplacian with a gradient perturbation. <i>Positivity</i>. 2013;17(4):1043-1070. doi:<a href=\"https://doi.org/10.1007/s11117-012-0220-6\">10.1007/s11117-012-0220-6</a>","bibtex":"@article{Graczyk_Jakubowski_Luks_2013, title={Martin representation and Relative Fatou Theorem for fractional Laplacian with a gradient perturbation}, volume={17}, DOI={<a href=\"https://doi.org/10.1007/s11117-012-0220-6\">10.1007/s11117-012-0220-6</a>}, number={4}, journal={Positivity}, publisher={Springer Science and Business Media LLC}, author={Graczyk, Piotr and Jakubowski, Tomasz and Luks, Tomasz}, year={2013}, pages={1043–1070} }","mla":"Graczyk, Piotr, et al. “Martin Representation and Relative Fatou Theorem for Fractional Laplacian with a Gradient Perturbation.” <i>Positivity</i>, vol. 17, no. 4, Springer Science and Business Media LLC, 2013, pp. 1043–70, doi:<a href=\"https://doi.org/10.1007/s11117-012-0220-6\">10.1007/s11117-012-0220-6</a>."},"year":"2013","title":"Martin representation and Relative Fatou Theorem for fractional Laplacian with a gradient perturbation","author":[{"full_name":"Graczyk, Piotr","first_name":"Piotr","last_name":"Graczyk"},{"last_name":"Jakubowski","first_name":"Tomasz","full_name":"Jakubowski, Tomasz"},{"last_name":"Luks","first_name":"Tomasz","full_name":"Luks, Tomasz","id":"58312"}],"publication_identifier":{"issn":["1385-1292","1572-9281"]},"date_updated":"2023-01-26T17:21:01Z","publication_status":"published","intvolume":"        17","language":[{"iso":"eng"}],"doi":"10.1007/s11117-012-0220-6","issue":"4","publication":"Positivity","extern":"1","date_created":"2023-01-25T15:49:25Z","type":"journal_article","department":[{"_id":"555"}]},{"quality_controlled":"1","citation":{"ieee":"H. Glöckner, “Grobman-Hartman Theorems for Diffeomorphisms of Banach Spaces over Valued Fields,” in <i>Advances in Ultrametric Analysis. 12th International Conference p-Adic Functional Analysis, University of Manitoba, Winnipeg, Canada, July 2-6, 2012</i>, 2013.","mla":"Glöckner, Helge. “Grobman-Hartman Theorems for Diffeomorphisms of Banach Spaces over Valued Fields.” <i>Advances in Ultrametric Analysis. 12th International Conference p-Adic Functional Analysis, University of Manitoba, Winnipeg, Canada, July 2-6, 2012</i>, 2013.","apa":"Glöckner, H. (2013). Grobman-Hartman Theorems for Diffeomorphisms of Banach Spaces over Valued Fields. In <i>Advances in Ultrametric Analysis. 12th International Conference p-Adic Functional Analysis, University of Manitoba, Winnipeg, Canada, July 2-6, 2012</i>.","bibtex":"@inbook{Glöckner_2013, title={Grobman-Hartman Theorems for Diffeomorphisms of Banach Spaces over Valued Fields}, booktitle={Advances in Ultrametric Analysis. 12th International Conference p-Adic Functional Analysis, University of Manitoba, Winnipeg, Canada, July 2-6, 2012}, author={Glöckner, Helge}, year={2013} }","short":"H. Glöckner, in: Advances in Ultrametric Analysis. 12th International Conference p-Adic Functional Analysis, University of Manitoba, Winnipeg, Canada, July 2-6, 2012, 2013.","ama":"Glöckner H. Grobman-Hartman Theorems for Diffeomorphisms of Banach Spaces over Valued Fields. In: <i>Advances in Ultrametric Analysis. 12th International Conference p-Adic Functional Analysis, University of Manitoba, Winnipeg, Canada, July 2-6, 2012</i>. ; 2013.","chicago":"Glöckner, Helge. “Grobman-Hartman Theorems for Diffeomorphisms of Banach Spaces over Valued Fields.” In <i>Advances in Ultrametric Analysis. 12th International Conference p-Adic Functional Analysis, University of Manitoba, Winnipeg, Canada, July 2-6, 2012</i>, 2013."},"publication":"Advances in Ultrametric Analysis. 12th International Conference p-Adic Functional Analysis, University of Manitoba, Winnipeg, Canada, July 2-6, 2012","department":[{"_id":"10"},{"_id":"87"},{"_id":"93"}],"type":"book_chapter","date_created":"2026-02-26T13:44:52Z","date_updated":"2026-02-26T13:45:11Z","publication_identifier":{"eisbn":["978-1-4704-1024-7"]},"author":[{"first_name":"Helge","last_name":"Glöckner","full_name":"Glöckner, Helge","id":"178"}],"title":"Grobman-Hartman Theorems for Diffeomorphisms of Banach Spaces over Valued Fields","status":"public","year":"2013","user_id":"178","language":[{"iso":"eng"}],"_id":"64731"},{"user_id":"178","language":[{"iso":"eng"}],"_id":"64748","main_file_link":[{"open_access":"1","url":"https://nbn-resolving.org/urn:nbn:de:hbz:466:2-11572"}],"date_updated":"2026-02-26T20:20:22Z","author":[{"full_name":"Alzaareer, Hamza","last_name":"Alzaareer","first_name":"Hamza"}],"year":"2013","title":"Lie groups of mappings on non-compact spaces and manifolds","status":"public","oa":"1","department":[{"_id":"10"},{"_id":"87"},{"_id":"93"}],"type":"dissertation","date_created":"2026-02-26T20:20:01Z","supervisor":[{"full_name":"Glöckner, Helge","last_name":"Glöckner","first_name":"Helge","id":"178"}],"citation":{"ama":"Alzaareer H. <i>Lie Groups of Mappings on Non-Compact Spaces and Manifolds</i>.; 2013.","bibtex":"@book{Alzaareer_2013, title={Lie groups of mappings on non-compact spaces and manifolds}, author={Alzaareer, Hamza}, year={2013} }","mla":"Alzaareer, Hamza. <i>Lie Groups of Mappings on Non-Compact Spaces and Manifolds</i>. 2013.","short":"H. Alzaareer, Lie Groups of Mappings on Non-Compact Spaces and Manifolds, 2013.","chicago":"Alzaareer, Hamza. <i>Lie Groups of Mappings on Non-Compact Spaces and Manifolds</i>, 2013.","apa":"Alzaareer, H. (2013). <i>Lie groups of mappings on non-compact spaces and manifolds</i>.","ieee":"H. Alzaareer, <i>Lie groups of mappings on non-compact spaces and manifolds</i>. 2013."}},{"main_file_link":[{"url":"https://nbn-resolving.org/urn:nbn:de:hbz:466:2-12166","open_access":"1"}],"_id":"64750","language":[{"iso":"eng"}],"user_id":"178","status":"public","title":"The diffeomorphism group of a non-compact orbifold","year":"2013","author":[{"last_name":"Schmeding","first_name":"Alexander","full_name":"Schmeding, Alexander"}],"date_updated":"2026-02-26T20:26:39Z","date_created":"2026-02-26T20:26:25Z","type":"dissertation","oa":"1","department":[{"_id":"10"},{"_id":"87"},{"_id":"93"}],"supervisor":[{"id":"178","last_name":"Glöckner","first_name":"Helge","full_name":"Glöckner, Helge"}],"citation":{"apa":"Schmeding, A. (2013). <i>The diffeomorphism group of a non-compact orbifold</i>.","ieee":"A. Schmeding, <i>The diffeomorphism group of a non-compact orbifold</i>. 2013.","chicago":"Schmeding, Alexander. <i>The Diffeomorphism Group of a Non-Compact Orbifold</i>, 2013.","short":"A. Schmeding, The Diffeomorphism Group of a Non-Compact Orbifold, 2013.","mla":"Schmeding, Alexander. <i>The Diffeomorphism Group of a Non-Compact Orbifold</i>. 2013.","ama":"Schmeding A. <i>The Diffeomorphism Group of a Non-Compact Orbifold</i>.; 2013.","bibtex":"@book{Schmeding_2013, title={The diffeomorphism group of a non-compact orbifold}, author={Schmeding, Alexander}, year={2013} }"}},{"user_id":"178","language":[{"iso":"eng"}],"_id":"64744","date_updated":"2026-02-26T19:55:26Z","author":[{"full_name":"Glöckner, Helge","first_name":"Helge","last_name":"Glöckner","id":"178"}],"year":"2013","status":"public","title":"Differentiable mappings between spaces of sections","department":[{"_id":"10"},{"_id":"87"},{"_id":"93"}],"type":"preprint","date_created":"2026-02-26T19:55:17Z","external_id":{"arxiv":["arXiv:1308.1172"]},"citation":{"apa":"Glöckner, H. (2013). <i>Differentiable mappings between spaces of sections</i>.","ieee":"H. Glöckner, “Differentiable mappings between spaces of sections.” 2013.","chicago":"Glöckner, Helge. “Differentiable Mappings between Spaces of Sections,” 2013.","short":"H. Glöckner, (2013).","mla":"Glöckner, Helge. <i>Differentiable Mappings between Spaces of Sections</i>. 2013.","ama":"Glöckner H. Differentiable mappings between spaces of sections. Published online 2013.","bibtex":"@article{Glöckner_2013, title={Differentiable mappings between spaces of sections}, author={Glöckner, Helge}, year={2013} }"}},{"external_id":{"arxiv":["arXiv:1310.8538"]},"date_created":"2026-02-26T21:04:42Z","type":"preprint","department":[{"_id":"10"},{"_id":"87"},{"_id":"93"}],"citation":{"ama":"Schütt J. Symmetry Groups of Principal Bundles Over Non-Compact Bases. Published online 2013.","bibtex":"@article{Schütt_2013, title={Symmetry Groups of Principal Bundles Over Non-Compact Bases}, author={Schütt, Jakob}, year={2013} }","mla":"Schütt, Jakob. <i>Symmetry Groups of Principal Bundles Over Non-Compact Bases</i>. 2013.","short":"J. Schütt, (2013).","chicago":"Schütt, Jakob. “Symmetry Groups of Principal Bundles Over Non-Compact Bases,” 2013.","apa":"Schütt, J. (2013). <i>Symmetry Groups of Principal Bundles Over Non-Compact Bases</i>.","ieee":"J. Schütt, “Symmetry Groups of Principal Bundles Over Non-Compact Bases.” 2013."},"_id":"64763","language":[{"iso":"eng"}],"user_id":"178","status":"public","title":"Symmetry Groups of Principal Bundles Over Non-Compact Bases","year":"2013","author":[{"full_name":"Schütt, Jakob","last_name":"Schütt","first_name":"Jakob"}],"date_updated":"2026-02-26T21:04:51Z"},{"volume":53,"user_id":"178","_id":"64669","page":"567–595","status":"public","quality_controlled":"1","citation":{"apa":"Glöckner, H. (2013). Continuity of LF-algebra representations associated to representations of Lie groups. <i>Kyoto Journal of Mathematics</i>, <i>53</i>(3), 567–595. <a href=\"https://doi.org/10.1215/21562261-2265895\">https://doi.org/10.1215/21562261-2265895</a>","ieee":"H. Glöckner, “Continuity of LF-algebra representations associated to representations of Lie groups,” <i>Kyoto Journal of Mathematics</i>, vol. 53, no. 3, pp. 567–595, 2013, doi: <a href=\"https://doi.org/10.1215/21562261-2265895\">10.1215/21562261-2265895</a>.","chicago":"Glöckner, Helge. “Continuity of LF-Algebra Representations Associated to Representations of Lie Groups.” <i>Kyoto Journal of Mathematics</i> 53, no. 3 (2013): 567–595. <a href=\"https://doi.org/10.1215/21562261-2265895\">https://doi.org/10.1215/21562261-2265895</a>.","short":"H. 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Glöckner, “Upper bounds for continuous seminorms and special properties of bilinear maps,” <i>Topology and its Applications</i>, vol. 159, no. 13, pp. 2990–3001, 2012, doi: <a href=\"https://doi.org/10.1016/j.topol.2012.05.010\">10.1016/j.topol.2012.05.010</a>.","mla":"Glöckner, Helge. “Upper Bounds for Continuous Seminorms and Special Properties of Bilinear Maps.” <i>Topology and Its Applications</i>, vol. 159, no. 13, 2012, pp. 2990–3001, doi:<a href=\"https://doi.org/10.1016/j.topol.2012.05.010\">10.1016/j.topol.2012.05.010</a>.","apa":"Glöckner, H. (2012). Upper bounds for continuous seminorms and special properties of bilinear maps. <i>Topology and Its Applications</i>, <i>159</i>(13), 2990–3001. <a href=\"https://doi.org/10.1016/j.topol.2012.05.010\">https://doi.org/10.1016/j.topol.2012.05.010</a>"},"quality_controlled":"1","status":"public","page":"2990–3001","_id":"64672","user_id":"178","volume":159}]