I. Infinitesimal Bialgebras, Pre-Lie and Dendriform Algebras. 2. Some Remarks on Nichols Algebras. Nicolas Andruskiewitsch. 3. The Coradical of the Dual of a Lifting of a Quantum Plane Nicolas Andruskiewitsch and M Beattie. 4. Representations of Two-Parameter Quantum Groups and Schur-Weyl Duality. 5. A New Proof of the Skolem-Noether Theorem. 6. Projectivity of a Relative Hopf Module over the Subring of Coinvariants. 7. A Brief Introduction to Coalgebra Representation Theory. 8. Some Examples of Integrals for Bialgebras. 9. Bi-Frobenius Algebras and Group-Like Algebras. 10. Bialgebras and Realizations. 11. Relatively Free Coalgebras. 12. Example of Almost Commutative Hopf Algebras Which Are Not Coquasitriangular. 13. Hopf Algebras of Dimension p2. 14. Support Cones for Infinitesimal Group Schemes. 15. Coalgebras from Formulas. 16. Fourier Theory for Coalgebras, Bicointegrals and Injectivity for Bicomodules. 17. Notes on the Classification of Hopf Algebras of Dimension pq. 18. A Hopf Algebraic Morita Invariant
I. Infinitesimal Bialgebras, Pre-Lie and Dendriform Algebras. 2. Some Remarks on Nichols Algebras. Nicolas Andruskiewitsch. 3. The Coradical of the Dual of a Lifting of a Quantum Plane Nicolas Andruskiewitsch and M Beattie. 4. Representations of Two-Parameter Quantum Groups and Schur-Weyl Duality. 5. A New Proof of the Skolem-Noether Theorem. 6. Projectivity of a Relative Hopf Module over the Subring of Coinvariants. 7. A Brief Introduction to Coalgebra Representation Theory. 8. Some Examples of Integrals for Bialgebras. 9. Bi-Frobenius Algebras and Group-Like Algebras. 10. Bialgebras and Realizations. 11. Relatively Free Coalgebras. 12. Example of Almost Commutative Hopf Algebras Which Are Not Coquasitriangular. 13. Hopf Algebras of Dimension p2. 14. Support Cones for Infinitesimal Group Schemes. 15. Coalgebras from Formulas. 16. Fourier Theory for Coalgebras, Bicointegrals and Injectivity for Bicomodules. 17. Notes on the Classification of Hopf Algebras of Dimension pq. 18. A Hopf Algebraic Morita Invariant
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