Heng Li
Office Location: E-2521
Office Hours:
Phone: 708-235-7428 ext. 7428
College: College of Arts and Sciences
Department(s):
Division of Science Mathematics and Technology
Expertise
Cancer Modeling
Partial Differential Equations
Clifford Analysis
Biography
EDUCATION Ph.D., Applied and Industrial Mathematics University of Louisville, KY M.S., Biostatistics University of Louisville, KY
Scholarship
SELECTED ARTICLES PUBLISHED IN PEER-REVIEWED JOURNALS Zhou J, Li H, and Xu Y. A Kummer-type transformation for some k-hypergeometric functions, Applicable Analysis 2022; 101(5), 1651-1658 Zhou J, Xu Y and Li H. Another way of solving a free bound- ary problem related to DCIS model. Applicable Analysis 2021; 100(15): 3244-3258. Zhou J, Li H, and Xu Y. Ritz-Galerkin method for solving an inverse problem of parabolic equation with moving boundaries and integral condition. Applicable Analysis. 2019; 98(10):1741-55. Lin J, Xu Y. and Li H. Decoupling of the quasistatic system of thermoelasticity with Riemann problems on the bounded simply connected domain. Math. Meth. Appl. Sci. 2018; 41 (4): 1377- 1387. Li H, Xu Y. and Zhou J. A free boundary problem arising from DCIS mathematical model. Math. Meth. Appl. Sci. 2017; 40 (10): 3566-3579. Li, H. Zhou, J. Direct and inverse problem for the parabolic equation with initial value and time-dependent boundaries. Applicable Analysis, 2016; 95(6):1307-1326. Zhou J, Li H, and Xu Y. Ritz-Galerkin method for solving a parabolic equation with non-local and time-dependent boundary conditions. Math. Meth. Appl. Sci. 2016; 39(5): 1241-1253. Zhou J, Li H. A Ritz-Galerkin approximation to the solution of parabolic equation with moving boundaries. Boundary Value Problems. 2015; (1):1.