On the application of multiquadric bases in conjunction with the LTDRM method to solve nonlinear diffusion equations. - Song-Ping Zhu; Huan-Wen Liu (Appl. Math. Comput., 1998)

A bivariate C1 cubic super spline space on Powell-Sabin triangulation. - Sun-Kang Chen; Huan-Wen Liu (Comput. Math. Appl., 2008)

A note to "Dimensions of spline spaces over unconstricted triangulations" [J. Computational Applied Mathematics 192: 320-327, 2006]. - Na Yi; Huan-Wen Liu (CAD/Graphics, 2009)

A Cubic Spline Method for Solving Singularly-Perturbed Boundary-Value Problems. - Li-Bin Liu; Huan-Wen Liu (CSO (1), 2009)

Dimensions of Bivariate Sextic C2 Spline Spaces over Generalized Type-II Triangulations. - Huan-Wen Liu; Juxia Xiong (CSO (1), 2009)

The Dimension of Bivariate Weak Spline Space W12 (I1 Δ). - Wei Wang; Huan-Wen Liu (CSO (1), 2009)

A Difference Scheme Based on Spline Approximations to Solve the Singularly-perturbed Neumann Problems. - Huan-Wen Liu; Li-Bin Liu (ICCMS, 2009)

A semi-discretization method based on quartic splines for solving one-space-dimensional hyperbolic equations. - Huan-Wen Liu; Li-Bin Liu 003; Yanping Chen 002 (Appl. Math. Comput., 2009)

Lagrange interpolations using bivariate C2 quintic supersplines on double Clough-Tocher refinements. - Huan-Wen Liu; Le-Le Fan (Comput. Math. Appl., 2009)

An unconditionally stable spline difference scheme of O(k2+h4) for solving the second-order 1D linear hyperbolic equation. - Huan-Wen Liu; Li-Bin Liu (Math. Comput. Model., 2009)

Quartic spline methods for solving one-dimensional telegraphic equations. - Li-Bin Liu 003; Huan-Wen Liu (Appl. Math. Comput., 2010)

Polynomial spline approach for solving second-order boundary-value problems with Neumann conditions. - Li-Bin Liu 003; Huan-Wen Liu; Yanping Chen 002 (Appl. Math. Comput., 2011)

A new fourth-order difference scheme for solving an N-carrier system with Neumann boundary conditions. - Li-Bin Liu 003; Huan-Wen Liu (Int. J. Comput. Math., 2011)

Compact difference schemes for solving telegraphic equations with Neumann boundary conditions. - Li-Bin Liu 003; Huan-Wen Liu (Appl. Math. Comput., 2013)

A new extragradient-type method for mixed variational inequalities. - Guo-ji Tang; Ming Zhu; Huan-Wen Liu (Oper. Res. Lett., 2015)