The Net Advance of Physics:
QUANTUM GROUPS

QUANTUM GROUPOIDS and GROUPS:

• General: Tjin 91/11; Jaganathan 2000/03;
  • An Invitation to Noncommutative Algebra by Chelsea Walton [2018/08]
  • Lectures on quantum groups and Yang--Baxter equations by A. P. Isaev [2022/06]

• Type: SEMIGROUPS:
  • Quantum Semigroups: A Survey by Yulia Kuznetsova [2018/06]

• Type: COMPACT: Maes and van Daele 98/03;
  • Lecture notes on the co-representation theory of the compact quantum group SUq(2) by Olof Giselsson [2018/03]

• Type: FREE:
  • Free Quantum Groups and Related Topics by Teo Banica [2019/09]

• Type: POINCARE: Podles 98/08;

• Aspects: FUSION CATEGORIES:
  • Lie Theory for Fusion Categories: A Research Primer by Andrew Schopieray [2018/10]

• Re: ATOMIC CLUSTERS: Bonatsos et al. 2001/05;
• Re: BETHE ANSATZ: Faddeev 94/04; Zinn-Justin (thesis) 98/10;
• Re: BRAIDED GEOMETRY: Majid 94/10;
• Re: CONFORMAL FIELD THEORY: Faddeev 94/04;

• Re: DEFORMATION QUANTIZATION: Sternheimer 98/09;
  • [q-hypergeometric] Orthogonal Polynomials in Mathematical Physics by Chuan-Tsung Chan et al. [2017/12]

• Re: DIFFERENTIAL GEOMETRY: NON-COMMUTATIVE: Aschieri and Castellani 92/07;
• Re: HOPF ALGEBRAS: Nikshych and Vainerman 2000/06;
• Re: KNOT AND LINK INVARIANTS: Labastida 2001/07;
• Re: MOLECULES: Bonatsos et al. 2001/05;
• Re: NUCLEAR STRUCTURE: Bonatsos et al. 95/10; Bonatsos et al. 2001/05;
• Re: YANGIAN SYMMETRY: Ge et al. 95/09;

THE NET ADVANCE OF PHYSICS