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Lie Groups

San Martin, Luiz A. B

1st Edition 2021, 2021

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The Katzarkov–Kontsevich–Pantev conjecture for minimal adjoint orbits

European journal of mathematics, 2023-09, Vol.9 (3), Article 57

2023

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Differentiability of Lyapunov Exponents

Journal of dynamical and control systems, 2020-04, Vol.26 (2), p.289-310

2020

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Conditions for equality between Lyapunov and Morse decompositions

Ergodic theory and dynamical systems, 2016-06, Vol.36 (4), p.1007-1036

2016

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Infinitesimally tight Lagrangian orbits

Mathematische Zeitschrift, 2021-04, Vol.297 (3-4), p.1877-1898

2021

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Mid-reversibility properties of semigroup actions on homogeneous spaces

Semigroup forum, 2022-06, Vol.104 (3), p.689-703

2022

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Characteristic functions of semigroups in semi-simple Lie groups

Forum mathematicum, 2019-07, Vol.31 (4), p.815-842

2019

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Cellular homology of real flag manifolds

Indagationes mathematicae, 2019-09, Vol.30 (5), p.745-772

2019

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Adjoint Orbits of Semi-Simple Lie Groups and Lagrangian Submanifolds

Proceedings of the Edinburgh Mathematical Society, 2017-05, Vol.60 (2), p.361-385

2017

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Symplectic Lefschetz fibrations on adjoint orbits

Forum mathematicum, 2016-09, Vol.28 (5), p.967-979

2016

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Invariant Hermitian structures and variational aspects of a family of holomorphic curves on flag manifolds

Annals of global analysis and geometry, 2011-06, Vol.40 (1), p.105-123

2011

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A method to find generators of a semi-simple Lie group via the topology of its flag manifolds

Semigroup forum, 2017-10, Vol.95 (2), p.259-280

2017

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Invariant almost complex structures on real flag manifolds

Annali di matematica pura ed applicata, 2018-12, Vol.197 (6), p.1821-1844

2018

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Chain transitive sets for flows on flag bundles

Forum mathematicum, 2007-01, Vol.19 (1), p.19-60

2007

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Morse and Lyapunov spectra and dynamics on flag bundles

Ergodic theory and dynamical systems, 2010-06, Vol.30 (3), p.893-922

2010

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Controllability of control systems on complex simple lie groups and the topology of flag manifolds

Journal of dynamical and control systems, 2013-04, Vol.19 (2), p.157-171

2013

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Equi-harmonic maps and Plücker formulae for horizontal-holomorphic curves on flag manifolds

Annali di matematica pura ed applicata, 2014, Vol.193 (4), p.1089-1102

2014

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f$-Structures on the classical flag manifold which admit (1,2)-symplectic metrics

Tôhoku mathematical journal, 2005-06, Vol.57 (2)

2005

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Symmetric spaces as adjoint orbits and their geometries

Revista matemática complutense, 2024-03

2024

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Invariant generalized complex structures on flag manifolds

Journal of geometry and physics, 2020-04, Vol.150, p.103610, Article 103610

2020

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Deformations of adjoint orbits for semisimple Lie algebras and Lagrangian submanifolds

Differential geometry and its applications, 2021-04, Vol.75, p.101719, Article 101719

2021

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Controllability and semigroups of invariant control systems on $${\mathrm {Sl}}\left( n,{\mathbb {H}}\right)

Mathematics of control, signals, and systems, 2022-06, Vol.34 (2), p.393-404

2022

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Maximal semigroups in semi-simple Lie groups

Transactions of the American Mathematical Society, 2001-12, Vol.353 (12), p.5165-5184

San Martin, Luiz A. B.

2001

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Controllability and semigroups of invariant control systems on Sln,H

Mathematics of control, signals, and systems, 2022-06, Vol.34 (2), p.393-404

2022

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Invariant nearly-Kähler structures

Geometriae dedicata, 2006-08, Vol.121 (1), p.143-154

2006

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Lie Groups

The Katzarkov–Kontsevich–Pantev conjecture for minimal adjoint orbits

Differentiability of Lyapunov Exponents

Conditions for equality between Lyapunov and Morse decompositions

Infinitesimally tight Lagrangian orbits

Mid-reversibility properties of semigroup actions on homogeneous spaces

Characteristic functions of semigroups in semi-simple Lie groups

Cellular homology of real flag manifolds

Adjoint Orbits of Semi-Simple Lie Groups and Lagrangian Submanifolds

Symplectic Lefschetz fibrations on adjoint orbits

Invariant Hermitian structures and variational aspects of a family of holomorphic curves on flag manifolds

A method to find generators of a semi-simple Lie group via the topology of its flag manifolds

Invariant almost complex structures on real flag manifolds

Chain transitive sets for flows on flag bundles

Morse and Lyapunov spectra and dynamics on flag bundles

Controllability of control systems on complex simple lie groups and the topology of flag manifolds

Equi-harmonic maps and Plücker formulae for horizontal-holomorphic curves on flag manifolds

f$-Structures on the classical flag manifold which admit (1,2)-symplectic metrics

Symmetric spaces as adjoint orbits and their geometries

Invariant generalized complex structures on flag manifolds

Deformations of adjoint orbits for semisimple Lie algebras and Lagrangian submanifolds

Controllability and semigroups of invariant control systems on $${\mathrm {Sl}}\left( n,{\mathbb {H}}\right)

Maximal semigroups in semi-simple Lie groups

Controllability and semigroups of invariant control systems on Sln,H

Invariant nearly-Kähler structures

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