A Connection whose curvature is the Lie bracket (Kent E. Morrison)
Lie Bracket and Curvature (Hans Samelson)
A Theorem on Holonomy (W. Ambrose, I.M. Singer)
The Lie bracket and the curvature tensor (Faber, Richard L.)
Vector Fields and Nilpotent Lie Algebras (Matthew Grayson Robert Grossman)
Corchete y Curvatura (Tony Di Scala)
Claudio Procesi, Lie Groups: An Approach through Invariants and Representations
Front Matter
Cap. 1: General Methods and Ideas
Cap. 2: Symmetric Functions
Cap. 3: Theory of Algebraic Forms
Cap. 4: Lie Algebras and Lie Groups
Cap. 5: Tensor Algebra
Cap. 6: Semisimple Algebras
Cap. 7: Algebraic Groups
Cap. 8: Group Representations
Cap. 9: Tensor Symmetry
Cap. 10: Semisimple Lie Groups and Algebras
Cap. 11: Invariants
Cap. 12: Tableaux
Cap. 13: Standard Monomials
Cap. 14: Hilbert Theory
Cap. 15: Binary Forms
Back Matter
Mark R. Sepanski, Compact Lie Groups
Front matter
Cap. 1: Compact Lie Groups
Cap. 2: Repreentations
Cap. 3: Harmonuic Analysis
Cap. 4: Lie Algebras
Cap. 5: Abelian Lie Subgroups and Structure
Cap. 6: Roots and Associated Structures
Cap. 7: Highest Weight Theory
Back matter
A.A. Agrachev
Introduction to Optimal Control
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