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- Xinmeng Chen, Zhenhua Chai, Huili Wang, and Baochang Shi, A finite-difference lattice Boltzmann model with second-order accuracy of time and space for incompressible flow, Computers and Mathematics with Applications, 80: 3066-3081 (2020)..
- Zhenhua Chai and Baochang Shi, Multiple-relaxation-time lattice Boltzmann method for the Navier-Stokes and nonlinear convection-diffusion equations: Modeling, analysis, and elements, Physical Review E, 102: 023306 (2020)..
- Xiaolei Yuan, Hong Liang, Zhenhua Chai, and Baochang Shi, Phase-field-based lattice Boltzmann model for immiscible incompressible N-phase flows, Physical Review E, 101: 063310 (2020)..
- Yao Wu, Yong Zhao, Zhenhua Chai, and Baochang Shi, Discrete effects on some boundary schemes of multiple-relaxation-time lattice Boltzmann model for convection–diffusion equations, Computers and Mathematics with Applications, 80: 531-551 (2020)..
- Yong Zhao, Yao Wu, Zhenhua Chai, and Baochang Shi, A block triple-relaxation-time lattice Boltzmann model for nonlinear anisotropic convection-diffusion equations, Computers and Mathematics with Applications, 79: 2550-2573 (2020)..
- Jiao Liu, Zhenhua Chai, and Baochang Shi, A lattice Boltzmann model for the nonlinear thermistor equations, International Journal of Modern Physics C, 31: 2050043 (2020)..
- Jinlong Shang, Zhenhua Chai, Huili Wang, and Baochang Shi, Discrete unified gas kinetic scheme for nonlinear convection-diffusion equations, Physical Review E, 101: 023306 (2020)..
- Xiaolei Yuan, Zhenhua Chai, Huili Wang, and Baochang Shi, A generalized lattice Boltzmann model for fluid flow system and its application in two-phase flows, Computers and Mathematics with Applications, 79: 1759-1780 (2020)..
- Yong Zhao, Gerald G. Pereira, Shibo Kuang, Zhenhua Chai, and Baochang Shi, A generalized lattice Boltzmann model for solid-liquid phase change with variable density and thermophysical properties, Applied Mathematics Letters, 104: 106250 (2020)..
- Fang Shan, Zhenhua Chai, and Baochang Shi, A theoretical study on the capillary rise of non-Newtonian power-law fluids, Applied Mathematical Modelling, 81: 768-786 (2020)..
