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B2 Diagonalization. B4 The Jordan Canonical Form.

- AudioBook Lie Groups: An Introduction through Linear Groups (Oxford Graduate Texts in Mathematics)!
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B6 Inner Products. More on Lie Groups. C12 Tangent space. C13 Differentials of smooth mappings. C14 Vector fields. C15 The flow along a vector field. C16 Submanifolds of vector spaces. C17 Complex manifolds. C22 The Lie algebra. C23 The exponential mapping. C25 Quotient groups and covering groups.

C26 Matrix Lie groups as Lie groups. C3 Examples of Nonmatrix Lie Groups.

C4 Differential Forms and Haar Measure. D2 The WignerEckart Theorem. D3 More on Vector Operators.

## MATH 7161.01: Lie Algebras

E2 The Universal Cover. Matrix Lie Groups. Verma Modules. SU2 and SO3. X is nilpotent. X arbitrary. A6 Exercises.

B7 Dual Spaces. Lectures on the Geometry of Manifolds Liviu I. Skip to search Skip to main content. Reporting from:. Your name. Your email. Send Cancel.

## Lie Groups: An Introduction Through Linear Groups

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Name of resource. Problem URL. Describe the connection issue. SearchWorks Catalog Stanford Libraries. Lie groups : an introduction through linear groups. Responsibility Wulf Rossmann.

## Lie Algebras | Department of Mathematics

Imprint Oxford : Oxford University Press, , c Physical description x, p. Series Oxford graduate texts in mathematics ; 5. Online Available online. Full view. Science Library Li and Ma. R68 Unknown.