**
**

Department of Mathematics and Statistics

State University of New York at Albany

1400 Washington Ave,

Catskill 399

Albany, NY 12222

Office: CK343

Email: czhong AT albany.edu

Phone: 518 442 4629

** 08/2005 - 08/2011**
University of Southern California

Advisor: Prof. Thomas Geisser

Degree: PhD in Pure Math

* 09/2001 - 06/2005 *
Zhejiang University (Hangzhou, China)

Advisor: Prof. Wong, Shiu-chun

Degree: Bachelor's Degree in Science

* 09/2021-*
SUNY Albany, Associate Professor,

1. **On the torsion of Chow groups of twisted Spin-flags**, (with S. Baek and K. Zainoulline),

*Math. Res. Lett.*, 20 (2013), no. 4, 601-614, Erratum

2. ** On the gamma-filtration of oriented cohomology of complete spin-flags**

*J. Pure Appl. Algebra*, 218 (2014), no.7, 1291-1301.

3. **Comparison of Dualizing Complexes **

*J. Reine Angew. Math.*, 695 (2014), 1-39.

4. **Invariants, Exponents and Formal Group Laws**, (with J. Malagon-Lopez and K. Zainoulline),

*J. Algebra*, 409 (2014), 244-264.

5. ** On the formal affine Hecke algebra **

*J. Inst. Math. Jussieu* , 14 (2015), no. 4, 837-855.

6. **Equivariant oriented cohomology of flag varieties**, (with B. Calmes and K. Zainoulline),

*Doc. Math., * Extra Volume: Alexander S. Merkurjev's Sixtieth Birthday (2015), 113-144.

7. **Milnor-Witt K-theory of local rings**, (with S. Gille and S. Scully),

*Adv. Math., * 286 (2016), 729-753.

8. ** A coproduct structure on the formal affine Demazure algebra**, (with B.Calmes and K. Zainoulline),

*Math. Zeitschrift,* 282 (2016) (3), 1191-1218.

9. **Geometric representations of the formal affine Hecke algebra**, (with G. Zhao)

*Adv. Math., * 317 (2017), 50-90.

10. **Push-pull operators on the formal affine Demazure algebra and its dual**, (with B. Calmes and K. Zainoulline),

*Manuscripta Math. *, 160 (2019), no. 1-2, 9-50.

11. **Formal affine Demazure and Hecke algebras associated to Kac-Moody root systems**, (with C. Calmes and K. Zainoulline),

*Alg. Rep. Theory*, 23 (2020), no.3, 1031-1050.

12. **Parabolic Kazhdan-Lusztig basis, Schubert classes and equivariant oriented cohomology**, (with C. Lenart and K. Zainoulline),

*J. Inst. Math. Jussieu *, 19 (2020), no. 6, 1889-1929

13. **On K-theoretic stable bases of Spinger resolutions**, (with C. Su and G. Zhao),

* Ann. Sci. Éc. Norm. Supér.*, (4) 53 (2020), no. 3, 663-711.

14. **Wall-crossings and a categorification of K-theory stable bases of the Springer resolution**, (with C. Su and G. Zhao),

* Compositio Math.,* 157 (2021), no. 11, 2341-2376.

15. **On Equivariant Oriented Cohomology of Bott-Samelson Varieties**, (with H. Li),

*New York J. Math.* 27 (2021), 1443-1464.

16. **Elliptic affine Hecke algebras and their representations**, (with G. Zhao),

*Adv. Math.* 395. (2022), Paper No. 108077, 75 pp.

17. ** Geometric properties of the Kazhdan-Lusztig basis**, (with C. Lenart, C. Su, K. Zainoulline),

*Algebra Number Theory *, 17 (2023), no. 2, 435–464.

18. ** Structure Constants in equivariant oriented cohomology of flag varieties**, (with R. Goldin),

submitted. arXiv: 2009.03466

19. ** The Leray-Hirsch Theorem for equivariant oriented cohomology of flag varieties**, (with M. Douglass),

submitted. arXiv: 2009.05902

20. ** Equivariant oriented homology of the affine Grassmannian**,

submitted. arXiv: 2301.13056

21. ** Elliptic classes via the periodic Hecke module and its Langlands dual**, (with C. Lenart and G. Zhao),

submitted. arXiv: 2309.09140

22. ** A Langlands duality of elliptic Hecke algebras**, (with G. Zhao),

preprint. arXiv: 2310.13460

23. ** On the Peterson subalgebra and its dual**, (with R. Xiong and K. Zainoulline),

preprint. arXiv: 2312.03965

1. **On the torsion of Chow group of twisted complete spin flags, Workshop on algebraic K-theory and motivic cohomology**, *Oberwolfach Reports*, Vol. 9, Issue 2, pp. 963-1913

2. **Hecke-type algebras and equivariant oriented cohomology of flag varieties, Workshop on Algebraic cobordism and homogeneous varieties**, *Oberwolfach Reports*, Vol. 13, Issue 1, pp. 244-247

3. **Stable bases of the Springer resolution and representation theory**, (with C. Su), *Springer Proceedings in Mathematics & Statistics*, to appear.