Controllability of affine right-invariant systems on solvable Lie groups by Yuri L. Sachkov

“…The aim of this paper is to present some recent results on controllability of right-invariant systems on Lie groups. From the Lie-theoretical point of view, we study conditions under which subsemigroups generated by half-planes in the Lie algebra of a Lie group coincide with the whole Lie group.…”
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Algebraic Schouten solitons of Lorentzian Lie groups with Yano connections by Jinli Yang, Jiajing Miao

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Lie Group Modelling for an EKF-Based Monocular SLAM Algorithm by Samy Labsir, Gaël Pages, Damien Vivet

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Link between Lie Group Statistical Mechanics and Thermodynamics of Continua by Géry de Saxcé

Subjects: “…Lie groups…”
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Approximating Correlation Matrices Using Stochastic Lie Group Methods by Michelle Muniz, Matthias Ehrhardt, Michael Günther

Subjects: “…stochastic Lie group methods…”
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Algebraic Schouten Solitons of Three-Dimensional Lorentzian Lie Groups by Siyao Liu

Subjects: “…three-dimensional Lorentzian Lie groups…”
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Controllability of affine right-invariant systems on solvable Lie groups by Yuri L. Sachkov

Subjects: “…lie group…”
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Invariant Solutions to the Strominger System on Complex Lie Groups and Their Quotients by Fei, Teng, Yau, Shing-Tung

“…Using canonical 1-parameter family of Hermitian connections on the tangent bundle, we provide invariant solutions to the Strominger system on certain complex Lie groups and their quotients. Both flat and non-flat cases are discussed in detail. …”
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Counting conjugacy classes of elements of finite order in Lie groups by Friedmann, Tamar, Stanley, Richard P

“…Using combinatorial techniques, we answer two questions about simple classical Lie groups. Define N(G,m)N(G,m) to be the number of conjugacy classes of elements of finite order mm in a Lie group GG, and N(G,m,s)N(G,m,s) to be the number of such classes whose elements have ss distinct eigenvalues or conjugate pairs of eigenvalues. …”
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Regularity aspects of the theory of infinite dimensional representations of Lie groups. by Poulsen, Niels Kristian Skovhus

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Causal structures in lie groups and applications to stability of differential equations by Paneitz, Stephen Mark

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Transfer for compact lie groups, induced representations, and braid relations by Evens, Samuel R. (Samuel Robert)

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Orbital varieties and unipotent representations of classical semisimple Lie group by Pietraho, Thomas, 1973-

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On the growth of $L^2$-invariants for sequences of lattices in Lie groups by Abert, M, Bergeron, N, Biringer, I, Gelander, T, Nikolov, N, Raimbault, J, Samet, I

“…For higher rank simple Lie groups $G$, we exploit rigidity theory, and in particular the Nevo--St\"{u}ck--Zimmer theorem and Kazhdan's property (T), to obtain a complete understanding of the space of IRSs of $G$.…”

On the growth of $L^2$-invariants for sequences of lattices in Lie groups by Abert, M, Bergeron, N, Biringer, I, Gelander, T, Nikolov, N, Raimbault, J, Samet, I

“…For higher rank simple Lie groups $G$, exploiting rigidity theory, and in particular the Nevo-Stuck-Zimmer theorem and Kazhdan`s property (T), we are able to analyze the space of IRSs of $G$. …”

The length of conjugators in solvable groups and lattices of semisimple Lie groups by Sale, A, Andrew Sale

“…</p> <p>Conjugacy length is also studied between certain types of elements in lattices of higher-rank semisimple real Lie groups. In particular we obtain linear upper bounds for the length of a conjugator from the ambient Lie group within certain families of real hyperbolic elements and unipotent elements. …”

Higher Order Geometric Theory of Information and Heat Based on Poly-Symplectic Geometry of Souriau Lie Groups Thermodynamics and Their Contextures: The Bedrock for Lie Group Machine Learning by Frédéric Barbaresco

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Lie algebras and lie groups : 1964 lectures given at Harvard university / by 364846 Serre, Jean-Pierre

Stratified Lie groups and potential theory for their sub-Laplacians [electronic resource]: / by 214349 Bonfiglioli, Andrea, Lanconelli, E. (Ermanno), Uguzzoni, F. (Francesco), SpringerLink (Online service)

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Lie groups : a problem-oriented introduction via matrix groups / by Pollatsek, Harriet Suzanne Katcher

Subjects: “…Lie groups…”