A Strongly Semismooth Integral Function and Its Application
暂无分享,去创建一个
Liqun Qi | Hongxia Yin | L. Qi | Hongxia Yin
[1] Andrei A. Agrachev,et al. On Morse Theory for Piecewise Smooth Functions , 1997 .
[2] R. Tyrrell Rockafellar,et al. A Property of Piecewise Smooth Functions , 2003, Comput. Optim. Appl..
[3] Francisco Facchinei,et al. Regularity Properties of a Semismooth Reformulation of Variational Inequalities , 1998, SIAM J. Optim..
[4] Asen L. Dontchev,et al. Duality and well-posedness in convex interpolation ∗) , 1989 .
[5] Charles A. Micchelli,et al. ConstrainedLp approximation , 1985 .
[6] Houyuan Jiang,et al. Local Uniqueness and Convergence of Iterative Methods for Nonsmooth Variational Inequalities , 1995 .
[7] L. Qi,et al. Solving variational inequality problems via smoothing-nonsmooth reformulations , 2001 .
[8] Liqun Qi,et al. Convergence of Newton's method for convex best interpolation , 2001, Numerische Mathematik.
[9] John A. Roulier. A Convexity-Preserving Grid Refinement Algorithm for Interpolation of Bivariate Functions , 1987, IEEE Computer Graphics and Applications.
[10] Masao Fukushima,et al. Modified Newton methods for solving a semismooth reformulation of monotone complementarity problems , 1996, Math. Program..
[11] Defeng Sun,et al. A new look at smoothing Newton methods for nonlinear complementarity problems and box constrained variational inequalities , 2000, Math. Program..
[12] G. Nielson. A method for interpolating scattered data based upon a minimum norm network , 1983 .
[13] Xiaojun Chen,et al. Global and superlinear convergence of the smoothing Newton method and its application to general box constrained variational inequalities , 1998, Math. Comput..
[14] Liqun Qi,et al. A nonsmooth version of Newton's method , 1993, Math. Program..
[15] Liqun Qi,et al. A Newton Method for Shape-Preserving Spline Interpolation , 2002, SIAM J. Optim..
[16] Tommy Elfving,et al. Interpolation of Convex Scattered Data in R3 Based upon an Edge Convex Minimum Norm Network , 1995 .
[17] Daniel Ralph,et al. Sensitivity analysis of composite piecewise smooth equations , 1997, Math. Program..
[18] Li-Zhi Liao,et al. A Smoothing Newton Method for General Nonlinear Complementarity Problems , 2000, Comput. Optim. Appl..
[19] Helmut Kleinmichel,et al. A New Class of Semismooth Newton-Type Methods for Nonlinear Complementarity Problems , 1998, Comput. Optim. Appl..
[20] Qi,et al. Quadratic Convergence of Newton's Method for Convex Interpolation and Smoothing , 2003 .
[21] William W. Hager,et al. Implicit Functions, Lipschitz Maps, and Stability in Optimization , 1994, Math. Oper. Res..
[22] Liqun Qi,et al. Convergence Analysis of Some Algorithms for Solving Nonsmooth Equations , 1993, Math. Oper. Res..
[23] Andreas Fischer,et al. Solution of monotone complementarity problems with locally Lipschitzian functions , 1997, Math. Program..
[24] Houyuan Jiang,et al. Semismooth Karush-Kuhn-Tucker Equations and Convergence Analysis of Newton and Quasi-Newton Methods for Solving these Equations , 1997, Math. Oper. Res..
[25] L. Andersson,et al. Am algorithm for constrained interpolation , 1987 .
[26] F. Clarke. Optimization And Nonsmooth Analysis , 1983 .
[27] Houyuan Jiang,et al. Semismoothness and Superlinear Convergence in Nonsmooth Optimization and Nonsmooth Equations , 1996 .
[28] Jong-Shi Pang,et al. Piecewise Smoothness, Local Invertibility, and Parametric Analysis of Normal Maps , 1996, Math. Oper. Res..
[29] L. D. Irvine,et al. Constrained interpolation and smoothing , 1986 .
[30] R. Mifflin. Semismooth and Semiconvex Functions in Constrained Optimization , 1977 .
[31] Jochen W. Schmidt,et al. Ratioanl biquadraicC1-splines inS-convex interpolation , 1991, Computing.
[32] C. Micchelli,et al. Smoothing and Interpolation in a Convex Subset of a Hilbert Space , 1988 .
[33] S. Dodd,et al. Shape-Preserving Spline Interpolation for Specifying Bivariate Functions on Grids , 1983, IEEE Computer Graphics and Applications.