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- of several mathematical texts, such as Introduction to Lie Algebras and Representation Theory and Reflection Groups and Coxeter Groups. After contracting...7 KB (667 words) - 13:50, 23 September 2024
- UC San Diego in 2011. For his contributions to von Neumann algebras and representation theory of groups, he was awarded a 2012 EMS Prize. In 2018 he was...2 KB (160 words) - 21:35, 2 October 2023
- Oregon) was an American mathematician, specializing in operator algebras and representation theory. His research included "C*-algebras theory and operator algebras...12 KB (1,213 words) - 06:59, 6 May 2024
- Mathematics, and currently is on the editorial boards of Algebras and Representation Theory and of Algebra and Number Theory. Montgomery has been very...9 KB (724 words) - 02:12, 17 October 2024
Proposition 1. Humphreys, James E. (1972). Introduction to Lie Algebras and Representation Theory. New York, NY: Springer New York. ISBN 978-1-4612-6398-2....9 KB (1,460 words) - 16:22, 14 February 2024- ISBN 978-0-8176-4938-8. Humphreys, James E. (1972), Introduction to Lie Algebras and Representation Theory, Springer-Verlag, ISBN 978-0-387-90053-7. Serre, Jean-Pierre...4 KB (517 words) - 02:12, 13 May 2024
- Zbl 1185.22001 Humphreys, James E. (1980), Introduction to Lie algebras and representation theory, Graduate Texts in Mathematics, vol. 9, Springer, Zbl 0447...2 KB (167 words) - 06:34, 21 January 2023
- "Self-injective right Artinian rings and Igusa Todorov functions", Algebras and Representation Theory, 16 (3): 765–770, arXiv:1101.1936, doi:10.1007/s10468-011-9330-2...4 KB (269 words) - 00:46, 19 June 2024
- ISBN 1-84628-040-0. Humphreys, James E. (1972), Introduction to Lie Algebras and Representation Theory, Berlin, New York: Springer-Verlag, ISBN 978-0-387-90053-7...6 KB (790 words) - 16:47, 25 September 2021
- MR 0283580 Schmüdgen, Konrad (1990), Unbounded operator algebras and representation theory, Operator Theory: Advances and Applications, vol. 37, Birkhäuser...2 KB (260 words) - 17:32, 5 July 2024
- MR 1102012 Humphreys, James E. (1972), Introduction to Lie Algebras and Representation Theory, Berlin, New York: Springer-Verlag, ISBN 978-0-387-90053-7...4 KB (504 words) - 18:56, 5 March 2023
- Pacific Journal of Mathematics and the Editor in Chief of Algebras and Representation Theory. With Andrew N. Pressley, she is the author of the book A...4 KB (337 words) - 03:52, 1 August 2024
- (1991–2013), Beiträge zur Algebra und Geometrie (1993–2013), Algebras and Representation Theory (2001–2011), and the Journal of Algebra and its Applications...7 KB (645 words) - 03:20, 7 October 2024
- ISBN 0-387-97495-4. Humphreys, James E. (1972). Introduction to Lie algebras and representation theory. Graduate Texts in Mathematics. Vol. 9. Springer-Verlag. pp...9 KB (1,336 words) - 21:37, 11 May 2024
- In linear algebra, an eigenvector (/ˈaɪɡən-/ EYE-gən-) or characteristic vector is a vector that has its direction unchanged (or reversed) by a given linear...102 KB (13,609 words) - 13:41, 19 December 2024
M (2005). "Cohomology of noncommutative Hilbert schemes". Algebras and Representation Theory. 8 (4): 541–561. arXiv:math/0306185. doi:10.1007/s10468-005-8762-y...12 KB (1,662 words) - 23:49, 7 November 2023- Springer, ISBN 978-3319134666 Humphreys, James E. (1972a), Introduction to Lie Algebras and Representation Theory, Birkhäuser, ISBN 978-0-387-90053-7....8 KB (1,102 words) - 18:45, 26 January 2024
(2004), "Two-parameter quantum groups and Drinfel'd doubles", Algebras and Representation Theory, 7 (3): 261–286, arXiv:math/0011064, doi:10.1023/B:ALGE.0000031151...5 KB (245 words) - 18:04, 23 March 2024- bundle K. Schmüdgen (11 November 2013). Unbounded Operator Algebras and Representation Theory. Birkhäuser. p. 16. ISBN 978-3-0348-7469-4. Budinich, P. and...6 KB (860 words) - 16:01, 12 December 2023
- pp. 361–374. Humphreys, James (1972). Introduction to Lie algebras and Representation Theory. Springer. ISBN 0387900535. Serre, Jean-Pierre (2000), Algèbres...5 KB (714 words) - 19:32, 14 October 2023
- weight module. 2013, J.E. Humphreys, Introduction to Lie Algebras and Representation Theory, Springer, page 73: Next let L {\displaystyle L} be an arbitrary