Results 91 to 100 of about 1,525 (197)
Invariant algebras and completely reducible representations [PDF]
We give a general construction of affine noetherian algebras with the property that every finite dimensional representation is completely reducible. Starting from enveloping algebras of semi simple Lie algebras in characteristic zero we obtain explicit ...
Kraft, Hanspeter, Small, Lance W.
core
Symplectic Foliation Structures of Non-Equilibrium Thermodynamics as Dissipation Model: Application to Metriplectic Nonlinear Lindblad Quantum Master Equation. [PDF]
Barbaresco F.
europepmc +1 more source
Local rigidity of complex hyperbolic lattices in semisimple Lie groups
We show the local rigidity of complex hyperbolic lattices in classical Hermitian semisimple Lie groups, SU(p, q), Sp(2n + 2, ), SO∗(2n + 2), SO(2n, 2). This reproves or generalises some results in [2, 9, 11, 15]
Kim, Inkang, +5 more
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Relatively dominated representations from eigenvalue gaps and limit maps. [PDF]
Zhu F.
europepmc +1 more source
Compact homogeneous Leviflat CR-manifolds. [PDF]
Al-Abdallah AR, Gilligan B.
europepmc +1 more source
Invariants of automorphic lie algebras
Automorphic Lie Algebras arise in the context of reduction groups introduced in the late 1970s [35] in the field of integrable systems. They are subalgebras of Lie algebras over a ring of rational functions, denied by invariance under the action of a ...
Knibbeler, Vincent
core
Commutators of small elements in compact semisimple groups and Lie algebras
Openness at the identity element of the commutator map of compact real semisimple Lie algebras and compact semisimple groups is ...
Maffei, Andrea +4 more
core
The dirac operator and the principal series for complex semisimple lie groups
The Dirac operator plays a fundamental role in the geometric construction of the discrete series for semisimple Lie groups. We show that, at the level of K-theory, the Dirac operator also plays a central role in connection with the principal series for ...
Plymen, R. J. +3 more
core +1 more source
Benjamini-Schramm convergence of periodic orbits. [PDF]
Mohammadi A, Rafi K.
europepmc +1 more source

