
Jian Chen is an Associate Professor in School of Mathematics and Big Data, Foshan University, China. Hel visited QUT from 2019.3 to 2020.3.
Publications:
- Jian Chen*, Zhongying Chen and Sirui Cheng, Multilevel augmentation methods for solving the sine-Gordon equation, J. Math. Anal. Appl. 375 (2011) 706–724.
- Jian Chen*, Fast multilevel augmentation methods for nonlinear boundary value problems, Comp. Math. Appl., 61(2011)612-619.
- Jie Chen, Fei Ma and Jian Chen, A new scheme to learn a kernel in regularization networks, Neurocomputing 74 (2011) 2222–2227.
- Jian Chen*, Fast multilevel augmentation method for nonlinear integral equations, Int. J. Comp. Math.,89(1)(2012) 80-89.
- Yong Huang, Jian Chen and Qi-zhi Luo, A simple approach for determining the eigenvalues of the fourth-order Sturm-Liouville problem with variable coefficients, Appl. Math. Lett., 26(2013)729-734.
- Taishan Zeng, Jian Chen, Chunyuan Lu, A tangential interpolation algorithm for optimal H2 model reduction with stability guarantee, 2013 Int. Conf. Comp. Inf. Sci., (2013)956-959.
- Jian Chen*, A multiscale Runge-Kutta Galerkin method for one-dimensional sine-Gordon equations, Appl. Math. Sci., 19(8)(2014) 941-950.
- Jian Chen*, Zhongying Chen, Sirui Cheng and Jiemin Zhan, Multilevel augmentation methods for Solving the Burgers’ equations, Numer. meth. Part. D. E, 31(5) (2015), 1665-1691.
- Jian Chen*, Yong Huang, Haiwu Rong, Tingting Wu and Taishan Zeng, A multiscale Galerkin method for second-order boundary value problems of Fredholm integro-differential equation, J. Comp. Appl. Math., 290 (2015) 633–640.
- Tingting Wu, Zhongying Chen and Jian Chen. Optimal 25-point finite-difference subgridding techniques for the 2D Helmholtz equation, Mathematical Problems in Engineering, 2016(2016):1-16
- Gan Wenyong, Geng Di, Chen Jian. The Fučik spectrum of the p-Laplace equations with different weights and its resonance problems, Boundary Value Problems, 2017(1): 31, 1-20
- Jian Chen*, Minfan He and Taishan Zeng, A multiscale Galerkin method for second-order boundary value problems of Fredholm integro-differential equation II: Efficient algorithm for the discrete linear system, Journal of Visual Communication and Image Representation, 58 (2019) : 112-118