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I Universal Enveloping Algebras
1 Algebraic Constructions
2 The Poincar ́-Birkhoff-Witt Theorem
II Poisson Geometry
3 Poisson Structures
4 Normal Forms
5 Local Poisson Geometry
III Poisson Category
6 Poisson Maps
7 Hamiltonian Actions
IV Dual Pairs
8 Operator Algebras
9 Dual Pairs in Poisson Geometry
10 Examples of Symplectic Realizations
V Generalized Functions
11 Group Algebras
12 Densities
VI Groupoids
13 Groupoids
14 Groupoid Algebras
15 Extended Groupoid Algebras
VII Algebroids
16 Lie Algebroids
17 Examples of Lie Algebroids
18 Differential Geometry for Lie Algebroids
VIII Deformations of Algebras of Functions
19 Algebraic Deformation Theory
20 Weyl Algebras
21 Deformation Quantization
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Geometric Models for
Noncommutative Algebras
Ana Cannas da Silva,
Alan Weinstein
Noncommutative Algebras
Ana Cannas da Silva,
Alan Weinstein
Table of Contents
1 Algebraic Constructions
2 The Poincar ́-Birkhoff-Witt Theorem
II Poisson Geometry
3 Poisson Structures
4 Normal Forms
5 Local Poisson Geometry
III Poisson Category
6 Poisson Maps
7 Hamiltonian Actions
IV Dual Pairs
8 Operator Algebras
9 Dual Pairs in Poisson Geometry
10 Examples of Symplectic Realizations
V Generalized Functions
11 Group Algebras
12 Densities
VI Groupoids
13 Groupoids
14 Groupoid Algebras
15 Extended Groupoid Algebras
VII Algebroids
16 Lie Algebroids
17 Examples of Lie Algebroids
18 Differential Geometry for Lie Algebroids
VIII Deformations of Algebras of Functions
19 Algebraic Deformation Theory
20 Weyl Algebras
21 Deformation Quantization
Note: When you open MultiHost link below to MultiHost you can find 4 file hosting sites links in which you can download with your desired hosting site
Click Here To Download
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