All Stories

  1. Weak Multiplier Hopf Algebras II: Source and Target Algebras
  2. A Survey on Multiplier Hopf Algebras
  3. Separability idempotents in $C^*$-algebras
  4. Multiplier Hopf algebroids: Basic theory and examples
  5. The Larson–Sweedler theorem for weak multiplier Hopf algebras
  6. Weak multiplier Hopf algebras I. The main theory
  7. Multiplier Hopf algebroids arising from weak multiplier Hopf algebras
  8. Locally Compact Quantum Groups. A von Neumann Algebra Approach
  9. Weak multiplier Hopf algebras. Preliminaries, motivation and basic examples
  10. Bicrossproducts of multiplier Hopf algebras
  11. Locally compact quantum groups. Radford’s S4 formula
  12. Algebraic quantum hypergroups
  13. Pontryagin duality for bornological quantum hypergroups
  14. A Class of Multiplier Hopf Algebras
  15. The Drinfel’d Double for Group-cograded Multiplier Hopf Algebras
  16. The Larson–Sweedler theorem for multiplier Hopf algebras
  17. Quasitriangular (G-cograded) multiplier Hopf algebras
  18. The Drinfel'd double of multiplier Hopf algebras
  19. Hopf C*-Algebras
  20. COREPRESENTATION THEORY OF MULTIPLIER HOPF ALGEBRAS II
  21. Semi-invariants of actions of multiplier hopf algebras
  22. COREPRESENTATION THEORY OF MULTIPLIER HOPF ALGEBRAS I
  23. Multiplier Hopf Algebras of Discrete Type
  24. Actions of multiplier hopf algebras
  25. An Algebraic Framework for Group Duality
  26. C*-Algebraic Quantum Groups Arising from Algebraic Quantum Groups
  27. Multiplier Hopf algebras and duality
  28. UNIVERSAL QUANTUM GROUPS
  29. Duality for the quantumE(2) group
  30. Discrete Quantum Groups
  31. Multiplier Hopf Algebras
  32. Multiplier Hopf algebras
  33. Dual Pairs of Hopf *-Algebras
  34. K-theory for finite covariant systems
  35. The Lebesgue Integral Without Measure Theory
  36. K-theory for graded Banach algebras. II
  37. K-THEORY FOR GRADED BANACH ALGEBRAS I
  38. A new invariant for a finite covariant system
  39. A result on two one-parameter groups of automorphisms.
  40. Celebration of Tomita’s theorem
  41. Crossed products of commutation systems
  42. A framework to study commutation problems
  43. Continuous Crossed Products and Type III von Neumann Algebras
  44. Fixed points and commutation theorems
  45. A bounded operator approach to Tomita-Takesaki theory
  46. A Necessary and Sufficient Condition for a Von Neumann Algebra to be in Standard Form
  47. On the commutation theorem for tensor products of von Neumann algebras
  48. A Radon Nikodým theorem for weights on von Neumann algebras
  49. On the spectrum of the analytic generator.
  50. The Commutation Theorem for Tensor Products of von Neumann Algebras
  51. The Group Property of the Invariant $S$ of von Neumann Algebras.
  52. The upper envelope of invariant functionals majorized by an invariant weight
  53. Crossed products of von Neumann algebras
  54. The structure of type III von Neumann algebras