Rongfei Lin

发表

Two new effective iteration methods for nonlinear systems with complex symmetric Jacobian matrices

Rong-Fei Lin, Min-Hong Chen, Lv Zhang, 2021, Computational and Applied Mathematics.

Semilocal convergence analysis for the modified Newton-HSS method under the Hölder condition

Qingbiao Wu, Minhong Chen, Rongfei Lin, 2016, Numerical Algorithms.

Convergence analysis of the modified Newton-HSS method under the Hölder continuous condition

Minhong Chen, Qingbiao Wu, Rongfei Lin, 2014, J. Comput. Appl. Math..

Modified Newton-DSS method for solving a class of systems of nonlinear equations with complex symmetric Jacobian matrices

Qingbiao Wu, Fang Xie, Rong-Fei Lin, 2019, Numerical Algorithms.

Convergence Analysis of the Modified Chebyshev’s Method for Finding Multiple Roots

Qingbiao Wu, Y. Khan, Jue-liang Hu, 2021, Vietnam Journal of Mathematics.

Convergence Analysis of the Modified Chebyshev’s Method for Finding Multiple Roots

Qingbiao Wu, Y. Khan, H. Ren, 2021, Vietnam Journal of Mathematics.

New Families of Third-Order Iterative Methods for Finding Multiple Roots

Yasir Khan, Qingbiao Wu, Jueliang Hu, 2014, J. Appl. Math..

Semilocal Convergence Theorem for the Inverse-Free Jarratt Method under New Hölder Conditions

Yasir Khan, Qingbiao Wu, Yueqing Zhao, 2015, TheScientificWorldJournal.

Semilocal Convergence Theorem for a Newton-like Method

Qingbiao Wu, Ping-Fei Dai, Minhong Chen, 2017 .

Newton-Kantorovich and Smale Uniform Type Convergence Theorem for a Deformed Newton Method in Banach Spaces

Qingbiao Wu, Y. Khan, Z. Šmarda, 2013 .

The Newton-Kantorovich Convergence Theoremf or a Deformed Newton Method

Yueqing Zhao, Rongfei Lin, 2012, 2012 International Conference on Industrial Control and Electronics Engineering.

The convergence analysis for a deformed Newton method with three orders in Banach space

Yueqing Zhao, Rongfei Lin, 2012, 2012 IEEE Symposium on Robotics and Applications (ISRA).