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3. Lie Derivatives And Lie Groups

3. Lie Derivatives And Lie Groups

3. Lie Derivatives And Lie Groups. 3.1 Introduction: How A Vector Field Maps A Manifold Into Itself 3.2 Lie Dragging A Function 3.3 Lie Dragging A Vector Field 3.4 Lie Derivatives 3.5 Lie Derivative Of A One-form 3.6 Submanifolds 3.7 Frobenius' Theorem (Vector Field Version)

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1.63k views • 60 slides
Geometrical Symmetries in Nuclei-An Introduction

Geometrical Symmetries in Nuclei-An Introduction

Geometrical Symmetries in Nuclei-An Introduction. ASHOK KUMAR JAIN Indian Institute of Technology Department of Physics Roorkee, India. OUTLINE. Brief Introduction Mean Field and Spontaneous Symmetry Breaking Symmetries, Unitary Transformation, & Multiplets Discrete Symmetries

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563 views • 39 slides
Three-Dimensional Symmetry

Three-Dimensional Symmetry

Three-Dimensional Symmetry. How can we put dots on a sphere?. The Seven Strip Space Groups. Simplest Pattern: motifs around a symmetry axis (5) Equivalent to wrapping a strip around a cylinder. Symmetry axis plus parallel mirror planes (5m). Symmetry axis plus perpendicularmirror plane (5/m).

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632 views • 24 slides
Transformation Geometry

Transformation Geometry

Transformation Geometry. For Students. Transformation Geometry. Transformation geometry is the study of figures that move under certain conditions. In other words it is the study of moving a shape from one position to another. Transformations.

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268 views • 20 slides
Nicole Reed Department of Energy and Mineral Engineering EGEE 520 Penn State University April 29, 2008

Nicole Reed Department of Energy and Mineral Engineering EGEE 520 Penn State University April 29, 2008

COMSOL Modeling of Liquid Flow Through a Fixed-Bed Packed Reactor for Adsorptive Desulfurization. Nicole Reed Department of Energy and Mineral Engineering EGEE 520 Penn State University April 29, 2008.

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276 views • 10 slides

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