| Call Number (LC) | Title | Results |
|---|---|---|
| QA387 .K57 1988 | Lie groups, lie algebras, and cohomology / | 1 |
| QA387 .K593 2011 | The Schrödinger model for the minimal representation of the indefinite orthogonal group O(p, q) | 1 |
| QA387 .K593 2011eb | The Schrödinger model for the minimal representation of the indefinite orthogonal group O(p, q) / | 1 |
| QA387 .K62 | Lectures on groups of transformations | 1 |
| QA387 .K85 | Lie equations / | 1 |
| QA387 .L35 |
SLb2s(R) / SL₂(R) / |
2 |
| QA387 .L35 1985 | SL₂(R) / | 1 |
| QA387 .L44 2002 | The structure of complex Lie groups / | 1 |
| QA387 .L46 1994 | Unitary representation theory of exponential Lie groups / | 1 |
| QA387 .L52 2006 | Lie groups and automorphic forms : proceedings of the 2003 summer program, Zhejiang University, Center of Mathematical Sciences, Hangzhou, China / | 1 |
| QA387 .L53 1975 vol. 1 QA385 | Sophus Lie's 1880 transformation group paper / | 1 |
| QA387 .L53 v. 11 | First workshop on grand unification : New England Center, University of New Hampshire, April 10-12, 1980 / | 1 |
| QA387 .L534 1998 | Lie groups and Lie algebras : their representations, generalisations, and applications / | 1 |
| QA387 .L538 2005 | Lie theory : harmonic analysis on symmetric spaces, general Plancherel theorems / | 2 |
| QA387 .L54 1994 |
Lie theory and geometry : in honor of Bertram Kostant / Lie theory and geometry in honor of Bertram Kostant / |
2 |
| QA387 .L54 2018 | Lie groups, geometry, and representation theory : a tribute to the life and work of Bertram Kostant / | 1 |
| QA387 .L5813 1988 | Introduction to the theory of Banach representations of groups / | 1 |
| QA387 .L7 2017 |
Lp-square function estimates on spaces of homogeneous type and on uniformly rectifiable sets / Lp-square function estimates on spaces of homogeneous type and on uniformly rectifiable sets |
3 |
| QA387 .M33 1982 |
Module categories of analytic groups / Module Categories of Analytic Groups / |
2 |
| QA387 .M335 1999 | Involutions complexes et vecteurs sphériques associés pour les groupes de Lie nilpotents réels / | 1 |
