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Lie group action

  • Representation Theory

    Representation Theory

  • LIE GROUPOIDS and LIE ALGEBROIDS LECTURE NOTES, FALL 2017 Contents 1. Lie Groupoids 4 1.1. Definitions 4 1.2. Examples 6 1.3. Ex

    LIE GROUPOIDS and LIE ALGEBROIDS LECTURE NOTES, FALL 2017 Contents 1. Lie Groupoids 4 1.1. Definitions 4 1.2. Examples 6 1.3. Ex

  • Homogeneous Almost Hypercomplex and Almost Quaternionic Pseudo-Hermitian Manifolds with Irreducible Isotropy Groups

    Homogeneous Almost Hypercomplex and Almost Quaternionic Pseudo-Hermitian Manifolds with Irreducible Isotropy Groups

  • Lie Groups and Representations

    Lie Groups and Representations

  • Lie Groups and Lie Algebras Lecture Notes, University of Toronto, Fall 2010

    Lie Groups and Lie Algebras Lecture Notes, University of Toronto, Fall 2010

  • Lie Groups and Lie Algebras (Fall 2019)

    Lie Groups and Lie Algebras (Fall 2019)

  • Differential Operators and Actions of Lie Algebroids

    Differential Operators and Actions of Lie Algebroids

  • Representations of Lie Groupoids and Infinite-Dimensional Lie Groups

    Representations of Lie Groupoids and Infinite-Dimensional Lie Groups

  • On Moment Maps and Jacobi Manifolds

    On Moment Maps and Jacobi Manifolds

  • Notes on Lie Groups

    Notes on Lie Groups

  • Geodesic Reduction Via Frame Bundle Geometry

    Geodesic Reduction Via Frame Bundle Geometry

  • Polar Actions on Hermitian and Quaternion-Kähler Symmetric Spaces

    Polar Actions on Hermitian and Quaternion-Kähler Symmetric Spaces

  • The Orbit Space of a Proper Groupoid

    The Orbit Space of a Proper Groupoid

  • Differentiable Manifolds, Pau Mir, Eva Miranda and Cédric Oms, 2020. File

    Differentiable Manifolds, Pau Mir, Eva Miranda and Cédric Oms, 2020. File

  • Lie Algebroids Over Quotient Spaces

    Lie Algebroids Over Quotient Spaces

  • In a Lie Groupoid

    In a Lie Groupoid

  • Introduction

    Introduction

  • Basic Lie Theory

    Basic Lie Theory

Top View
  • Quantum Theory, Groups and Representations: an Introduction Revised and Expanded Version, Under Construction
  • Lecture 7: Lie Group Actions on Symplectic Manifolds
  • Lie Groups, Condensed
  • An Introduction to Lie Groups and Symplectic Geometry
  • Orbifolds and Stringy Topology CAMBRIDGE TRACTS in MATHEMATICS
  • Geometric Models for Lie–Hamilton Systems on R2
  • Deformations of Group and Groupoid Representations
  • Group Actions on Manifolds Lecture Notes, University of Toronto, Spring


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