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- Twisted Group Rings Bodo Pareigis
- Mathematisches Institut SS 2001 der Universit at M unchen Blatt 5
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- Mathematisches Institut SS 2001 der Universit at M unchen Blatt 7
- 10 8. TOOLBOX 4. Tensor Products
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- Braided Tensor Categories In this chapter, we give basic de nitions related to braided tensor categories,
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- The Infinitesimal Theory 1. Integrals and Fourier Transforms
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- Mathematisches Institut SS 2001 der Universit at M unchen Blatt 2
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- Mathematisches Institut SS 2001 der Universit at M unchen Blatt 3
- Left Linear Theories A Generalization of Module Theory
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- 1. Categories De nition 8.1.1. Let C consist of
- Mathematisches Institut WS 2000/2001 der Universit at M unchen Blatt 10
- Mathematisches Institut SS 2003 der Universit at M unchen Blatt 2
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- Hopf Algebras, Algebraic, Formal, and Quantum Groups 92 3. HOPF ALGEBRAS, ALGEBRAIC, FORMAL, AND QUANTUM GROUPS
- 34 8. TOOLBOX 7. Bialgebras
- Mathematisches Institut SS 2001 der Universit at M unchen Blatt 8
- 3. NATURAL TRANSFORMATIONS 7 3. Natural Transformations
- Mathematisches Institut SS 2001 der Universit at M unchen Ferienblatt
- ADVANCED ALGEBRA Prof. Dr. B. Pareigis
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- Mathematisches Institut SS 2003 der Universit at M unchen Blatt 5
- Hopf Algebras, Algebraic, Formal, and Quantum Groups 5. QUANTUM GROUPS 53
- Hopf Algebras, Algebraic, Formal, and Quantum Groups 76 3. HOPF ALGEBRAS, ALGEBRAIC, FORMAL, AND QUANTUM GROUPS
- Commutative and Noncommutative Algebraic Geometry 18 1. COMMUTATIVE AND NONCOMMUTATIVE ALGEBRAIC GEOMETRY
- Wess{Zumino{Witten Model In this chapter, we give a construction of what is probably the best known
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- 16 8. TOOLBOX 5. Algebras
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- Mathematisches Institut SS 2001 der Universit at M unchen Blatt 9
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- Mathematisches Institut SS 2004 der Universitat Munchen Blatt 4
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- Mathematisches Institut der Universit at M unchen
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- 16 8. TOOLBOX 5. Algebras
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- 34 8. TOOLBOX 7. Bialgebras
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- Mathematisches Institut WS 2001/02 der Universitat Munchen Set 9
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- Hopf Algebras, Algebraic, Formal, and Quantum Groups 7. DUALITY OF HOPF ALGEBRAS 65
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- 1. Categories De nition 8.1.1. Let C consist of
- 3. NATURAL TRANSFORMATIONS 7 3. Natural Transformations
- 10 8. TOOLBOX 4. Tensor Products
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- Advances in Applied Mathematics 26, 237251 (2001) doi:10.1006/aama.2000.0717, available online at http://www.idealibrary.com on
- Quantum Groups { The Functorial Side Bodo Pareigis
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- Mathematisches Institut und SS 2003 Sektion Physik der Universitat Munchen
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- ON SYMBOLIC COMPUTATIONS IN BRAIDED MONOIDAL CATEGORIES
- RECONSTRUCTION OF HIDDEN SYMMETRIES BODO PAREIGIS
- CHAPTER 3 Hopf Algebras, Algebraic, Formal, and Quantum Groups
- CHAPTER 2 Hopf Algebras, Algebraic, Formal, and Quantum Groups
- FORMS OF HOPF ALGEBRAS AND GALOIS THEORY
- 40 8. TOOLBOX 9. Adjoint Functors and the Yoneda Lemma
- Mathematisches Institut WS 2001/02 der Universit"at M"unchen Set 2
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- 5. Algebras Let K be a commutative ring. In most of our applications K will be a field.*
- CHAPTER 4 The Infinitesimal Theory
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- 10. Limits and Colimits, Products and Equalizers Limit constructions are a very important tool in category theory. We will i*
- 8. Representable Functors Definition 1.8.1. Let F : C!-Set be a covariant functor. A pair (A, x) w*
- ON SYMBOLIC COMPUTATIONS IN BRAIDED MONOIDAL CATEGORIES
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- CHAPTER 3 Hopf Algebras, Algebraic, Formal, and Quantum Groups
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- 34 8. TOOLBOX 7. Bialgebras
- 2. FUNCTORS 5 2. Functors
- CHAPTER 8 Toolbox
- Mathematisches Institut SS 2002 der Universit"at M"unchen Set 8
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- Quantum Groups -The Functorial Side Bodo Pareigis
- CHAPTER 3 Representation Theory, Reconstruction and
- CHAPTER 8 Toolbox
- Mathematisches Institut und SS 2002 Sektion Physik der Universit"at M"unchen
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- Mathematisches Institut SS 2001 der Universit"at M"unchen Blatt 1
- Mathematisches Institut SS 2004 der Universit"at M"unchen Blatt 4
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- Mathematisches Institut SS 2004 der Universit at M unchen Blatt 4
- Mathematisches Institut SS 2002 der Universitat Munchen Set 11
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- 1. Categories Definition 8.1.1. Let C consist of
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- Mathematisches Institut WS 2000/2001 der Universit at M unchen Blatt 3
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- Lectures on QUANTUM GROUPS AND
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- Mathematisches Institut SS 2001 der Universit"at M"unchen Blatt 5
- CHAPTER 3 Hopf Algebras, Algebraic, Formal, and Quantum Groups
- Mathematisches Institut SS 2000 der Universit"at M"unchen Blatt 5
- CHAPTER 2 Hopf Algebras, Algebraic, Formal, and Quantum Groups
- Mathematisches Institut SS 2002 der Universit"at M"unchen Set 11
- Mathematisches Institut SS 2003 der Universit"at M"unchen Blatt 4
- Mathematisches Institut WS 2001/02 der Universit"at M"unchen Set 4
- ON LIE ALGEBRAS IN BRAIDED CATEGORIES BODO PAREIGIS
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- CHAPTER 4 The Infinitesimal Theory
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- Mathematisches Institut SS 2002 der Universit"at M"unchen Set 3
- 3. NATURAL TRANSFORMATIONS 7 3. Natural Transformations
- CHAPTER 2 Hopf Algebras, Algebraic, Formal, and Quantum Groups
- CHAPTER 1 Commutative and Noncommutative Algebraic Geometry
- Twisted Group Rings Bodo Pareigis
- CHAPTER 4 The Infinitesimal Theory
- 8. REPRESENTABLE FUNCTORS 37 8. Representable Functors
- Mathematisches Institut SS 2001 der Universit"at M"unchen Blatt 8
- CHAPTER 1 Commutative and Noncommutative Algebraic Geometry
- CHAPTER 2 Hopf Algebras, Algebraic, Formal, and Quantum Groups
- 6. COALGEBRAS 27 6. Coalgebras
- Mathematisches Institut und WS 2001/2002 Sektion Physik der Universit"at M"unchen
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- Mathematisches Institut und WS 2002/2003 Sektion Physik der Universit"at M"unchen
- 7. Bialgebras Definition 1.7.1. 1. A bialgebra (B, r, j, , ffl) consists of an algebra *
- Mathematisches Institut und WS 2000/2001 Sektion Physik der Universit"at M"unchen
- Mathematisches Institut SS 2002 der Universitat Munchen Set 3
- Hopf Algebras, Algebraic, Formal, and Quantum Groups Introduction
- Hopf Algebras, Algebraic, Formal, and Quantum Groups 106 3. HOPF ALGEBRAS, ALGEBRAIC, FORMAL, AND QUANTUM GROUPS
- Hopf Algebras, Algebraic, Formal, and Quantum Groups 98 3. HOPF ALGEBRAS, ALGEBRAIC, FORMAL, AND QUANTUM GROUPS
- Mathematisches Institut SS 2004 der Universitat Munchen Blatt 9
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- [Page 1] Convexity Theories 0 cont.
- BOOLEAN MONOMIAL DYNAMICAL SYSTEMS OMAR COL'ON-REYES, REINHARD LAUBENBACHER, AND BODO PAREIGIS
- Mathematisches Institut SS 2001 der Universit"at M"unchen Blatt 3
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- Seminar Pareigis -Wess Sommersemester 95
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- Mathematisches Institut SS 2002 der Universit"at M"unchen Set 4
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- Mathematisches Institut WS 2000/2001 der Universit"at M"unchen Ferienblatt
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- 16 8. TOOLBOX 5. Algebras
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- CHAPTER 1 Commutative and Noncommutative Algebraic Geometry
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- CHAPTER 2 Hopf Algebras, Algebraic, Formal, and Quantum Groups
- Mathematisches Institut WS 2000/2001 der Universit"at M"unchen Blatt 9
- 10 8. TOOLBOX 4. Tensor Products
- Mathematisches Institut SS 1999 der Universit"at M"unchen Blatt 11
- SYMMETRIC YETTER-DRINFELD CATEGORIES ARE TRIVIAL BODO PAREIGIS
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- FOURIER TRANSFORMS OVER FINITE QUANTUM GROUPS BODO PAREIGIS
- CHAPTER 2 Hopf Algebras, Algebraic, Formal, and Quantum Groups
- Mathematisches Institut SS 2001 der Universit"at M"unchen Blatt 7
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- UPDATE SCHEDULES OF SEQUENTIAL DYNAMICAL SYSTEMS REINHARD LAUBENBACHER AND BODO PAREIGIS
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