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- Lie Derivatives of Tensor Fields • Any Lie Derivative on Vector Fields
- Generalized Forms and Vector Fields
- Lie Derivatives, Tensors and Forms
- Generalized Forms and Their Applications
- A Short Introduction to Tensor Analysis
- Various Operations on Differential Forms
- Lie Derivative of Symplectic Spinor Fields, Metaplectic Representation
- Chapter 11 Differential Calculus on Manifolds
- Differential Forms and Stokes' Theorem
- A Covariant Approach to 1+ 3 Formalism
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- Geometric Formulation of the Cauchy Invariants for Incompressible Euler Flow in Flat and Curved Spaces
- Symmetry in Geometry and Mechanics
- Lecture 1: Differential Forms
- Gravity, Spinors and Gauge-Natural Bundles
- A Geometric Motivated Approach of Lie Derivative of Spinor Fields
- NOTES on DIFFERENTIAL FORMS Contents 1. Differential Forms 1 2
- Spinors in Terms of Arbitrary Frames. Covariant Derivative and the Lie
- A Note on Lie-Lorentz Derivatives
- Chapter 6 Vector Fields, Lie Derivatives, Integral Curves, Flows
- A Note on Gauge Covariant Translations in the Gauge Approach to Gravity∗
- Math 865, Topics in Riemannian Geometry
- The Definition of Lie Derivative
- Conventions, Definitions, Identities, and Other Useful Formulae 1
- Part III — Differential Geometry
- GRAVITATION F10 Lecture 18 1. Lie Derivatives 1.1. a Vector Field Is an Infinitesimal Transformation of Points. Given a Vector F
- Geodesics on Lie Groups: Euler Equations and Totally Geodesic Subgroups 1 Introduction
- Lie Derivative. Cartan's Magic Formula. Forms As a DGA. 1. Lie
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- A Discrete Wedge Product on Polygonal Pseudomanifolds
- Survey on Exterior Algebra and Differential Forms
- The Definition of Objective Vector Fields Given in Eq. 10 Directly
- Lie Derivatives • the Lie Derivative Is a Method of Computing the “Directional Derivative” of a Vector field with Respect to Another Vector field
- General Relativity 2013 – Solutions
- A Spectrally Accurate Calculus of Forms
- Comparison of Differential Operators with Lie Derivative of Three-Dimensional Real Hypersurfaces in Non-Flat Complex Space Forms
- A Geometric Definition of Lie Derivative for Spinor Fields
- Discrete Lie Advection of Differential Forms
- Differential Geometry Notes
- Lecture 3 Review of General Relativity
- Affine and Riemannian Connections
- Proposition 1 (Exterior Derivative of a 1-Form). for Any Smooth 1-Form Ω and Smooth Vector fields X and Y
- Spinor Representation of Lie Algebra for Complete Linear Group
- Appendix a Introduction to Tensors