The $$\hbox {C}^*$$-algebra index for observable algebra in non-equilibrium Hopf spin models

Author:

Wei Xiaomin,Jiang Lining

Funder

National Natural Science Foundation of China

Publisher

Springer Science and Business Media LLC

Subject

Control and Optimization,Analysis,Algebra and Number Theory

Reference32 articles.

1. Abe, E.: Hopf Algebras. Cambridge University Press, Cambridge (1980)

2. Blanchard, E.: On finiteness of the N-dimensional Hopf $$\text{C}^*$$-algebras. Operator theoretical methods (Timişoara, 1998). Theta Found 39–46 (2000)

3. Di Francesco, P., Ginsparg, P., Zinn-Justin, J.: 2D gravity and random matrices. Phys. Rep. 254(1–2), 1–133 (1995)

4. Guionnet, A., Jones, V.F.R., Shlyakhtenko, D.: Random Matrices, Free Probability, Planar Algebras and Subfactors. Quanta of Maths, Clay Mathematics Proceedings, vol. 11, pp. 201–239. American Math. Society, Providence (2010)

5. Jiang, L.N.: $$\text{ C}^*$$-index of observable algebras in $$G$$-spin models. Sci. China Ser. A Math. 48(1), 57–66 (2005)

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