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1. Quantum group deformations and quantum $ R $-(co)matrices vs. Quantum Duality Principle

2. Super K\'ahler structures on the complex Abelian Lie supergroups

3. Formal multiparameter quantum groups, deformations and specializations

4. Quantum Duality Principle for quantum continuous Kac-Moody algebras

5. Real forms of complex Lie superalgebras and supergroups

7. Twisted deformations vs. cocycle deformations for quantum groups

8. Singular Degenerations of Lie Supergroups of Type $D(2,1;a)$

9. Multiparameter quantum groups at roots of unity

10. Lie supergroups vs. super Harish-Chandra pairs: a new equivalence

11. Duality features of left Hopf algebroids

12. Global splittings and super Harish-Chandra pairs for affine supergroups

13. Duality functors for quantum groupoids

14. A global quantum duality principle for subgroups and homogeneous spaces

15. The global quantum duality principle: a survey through examples

16. Algebraic supergroups of Cartan type

17. Algebraic supergroups with Lie superalgebras of classical type

18. Chevalley Supergroups of type D(2,1;a)

19. PBW theorems and Frobenius structures for quantum matrices

20. A PBW theorem for O_e(M_n), O_e(GL_n) and O_e(SL_n) over O(M_n), O(GL_n) and O(SL_n)

21. On the radical of Brauer algebras

22. F_q[M_n], F_q[GL_n] and F_q[SL_n] as quantized hyperalgebras

23. Quantum duality principle for coisotropic subgroups and Poisson quotients

24. Quantum Duality Principle for Quantum Grassmannians

25. A quantum duality principle for coisotropic subgroups and Poisson quotients

26. F_q[M_2], F_q[GL_2] and F_q[SL_2] as quantized hyperalgebras

27. A Formula for the Logarithm of the KZ Associator

28. Presentation by Borel subalgebras and Chevalley generators for quantum enveloping algebras

29. A quantum duality principle for subgroups and homogeneous spaces

30. Poisson geometrical symmetries associated to non-commutative formal diffeomorphisms

31. The Crystal Duality Principle: from Hopf Algebras to Geometrical Symmetries

32. The global quantum duality principle: theory, examples, and applications

33. Braiding structures on formal Poisson groups and classical solutions of the QYBE

34. The global quantum duality principle: theory, examples, applications

35. The global quantum duality principle

36. The quantum duality principle

37. Braidings of Poisson groups with quasitriangular dual (Tressages des groupes de Poisson \`a dual quasitriangulaire)

38. The $ R $--matrix action of untwisted affine quantum groups at roots of 1

39. Tressages des groupe de Poisson formels \`a dual quasitriangulaire

40. Dual Affine Quantum Groups

41. A PBW basis for Lusztig's form of untwisted affine quantum groups

42. Quantum function algebras as quantum enveloping algebras

43. Multiparameter quantum groups at roots of unity

44. Geometrical Meaning of R-matrix Action for Quantum Groups at Roots of 1

45. Quantization of Poisson groups -- II

46. Quantization of Poisson Groups

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