Mathematical Programs with Complementarity Constraints : Theory, Methods and Applications
暂无分享,去创建一个
[1] Stephen J. Wright,et al. Some properties of regularization and penalization schemes for MPECs , 2004, Optim. Methods Softw..
[2] S. Skaperdas. Contest success functions , 1996 .
[3] William E. Stein,et al. Asymmetric Rent-Seeking with More than Two Contestants , 2002 .
[4] Sonja Veelken,et al. A New Relaxation Scheme for Mathematical Programs with Equilibrium Constraints: Theory and Numerical Experience , 2009 .
[5] J. Pérez-Castrillo,et al. A general analysis of rent-seeking games , 1992 .
[6] Christian Kanzow,et al. Theoretical and numerical comparison of relaxation methods for mathematical programs with complementarity constraints , 2011, Mathematical Programming.
[7] Masao Fukushima,et al. Complementarity Constraint Qualifications and Simplified B-Stationarity Conditions for Mathematical Programs with Equilibrium Constraints , 1999, Comput. Optim. Appl..
[8] Sven Leyffer,et al. Local Convergence of SQP Methods for Mathematical Programs with Equilibrium Constraints , 2006, SIAM J. Optim..
[9] Christian Kanzow,et al. On M-stationary points for mathematical programs with equilibrium constraints , 2005 .
[10] S. Y. Wang,et al. A globally convergent approximately active search algorithm for solving mathematical programs with linear complementarity constraints , 2004, Numerische Mathematik.
[11] Asuman E Ozdaglar,et al. Pseudonormality and a Lagrange Multiplier Theory for Constrained Optimization , 2002 .
[12] J. Schupp,et al. Wahrgenommene Einkommensgerechtigkeit konjunkturabhängig , 2010 .
[13] Francis Tin-Loi,et al. Parameter identification of quasibrittle materials as a mathematical program with equilibrium constraints , 2001 .
[14] Yosef Mealem,et al. Political Culture and Discrimination in Contests , 2010, SSRN Electronic Journal.
[15] C. Kanzow,et al. A Fritz John Approach to First Order Optimality Conditions for Mathematical Programs with Equilibrium Constraints , 2003 .
[16] A. Dasgupta,et al. Designing an optimal contest , 1998 .
[17] Yoshihiro Kanno,et al. Arc-Length Method for Frictional Contact Problems Using Mathematical Programming with Complementarity Constraints , 2006 .
[18] Joseph N. Prashker,et al. The applicability of non-cooperative game theory in transport analysis , 2006 .
[19] Adrian S. Lewis,et al. Convex Analysis And Nonlinear Optimization , 2000 .
[20] Qiang Fu,et al. A Theory of Affirmative Action in College Admissions , 2005 .
[21] Benjamin F. Hobbs,et al. Leader-Follower Equilibria for Electric Power and NOx Allowances Markets , 2006, Comput. Manag. Sci..
[22] Christian Kanzow,et al. Convergence of a local regularization approach for mathematical programmes with complementarity or vanishing constraints , 2012, Optim. Methods Softw..
[23] Michael P. Friedlander,et al. A two-sided relaxation scheme for Mathematical Programs with Equilibrium Constraints , 2005, SIAM J. Optim..
[24] J. Franke. Does Affirmative Action Reduce Effort Incentives? – A Contest Game Analysis , 2010 .
[25] M. Hestenes. Optimization Theory: The Finite Dimensional Case , 1975 .
[26] J. V. Outrata,et al. Optimality conditions for a class of mathematical programs with equilibrium constraints: strongly regular case , 1999, Kybernetika.
[27] Jiří V. Outrata,et al. Optimality Conditions for Disjunctive Programs with Application to Mathematical Programs with Equilibrium Constraints , 2007 .
[28] Stefan Scholtes,et al. Convergence Properties of a Regularization Scheme for Mathematical Programs with Complementarity Constraints , 2000, SIAM J. Optim..
[29] J. J. Ye,et al. Necessary Optimality Conditions for Optimization Problems with Variational Inequality Constraints , 1997, Math. Oper. Res..
[30] R. Fletcher. Practical Methods of Optimization , 1988 .
[31] Douglass J. Wilde,et al. Foundations of Optimization. , 1967 .
[32] René Henrion,et al. Calmness of constraint systems with applications , 2005, Math. Program..
[33] Gui-Hua Lin,et al. A Modified Relaxation Scheme for Mathematical Programs with Complementarity Constraints , 2002, Ann. Oper. Res..
[34] Jane J. Ye,et al. Necessary and sufficient optimality conditions for mathematical programs with equilibrium constraints , 2005 .
[35] G. Tullock. Efficient Rent Seeking , 2001 .
[36] Lorenz T. Biegler,et al. An Interior Point Method for Mathematical Programs with Complementarity Constraints (MPCCs) , 2005, SIAM J. Optim..
[37] J. J. Ye. Constraint Qualifications and Necessary Optimality Conditions for Optimization Problems with Variational Inequality Constraints , 2000, SIAM J. Optim..
[38] Alexey F. Izmailov,et al. Semismooth Newton method for the lifted reformulation of mathematical programs with complementarity constraints , 2012, Comput. Optim. Appl..
[39] Jirí V. Outrata,et al. A Generalized Mathematical Program with Equilibrium Constraints , 2000, SIAM J. Control. Optim..
[40] Gui-Hua Lin,et al. Some Exact Penalty Results for Nonlinear Programs and Mathematical Programs with Equilibrium Constraints , 2003 .
[41] Christian Kanzow,et al. Improved convergence properties of the Lin-Fukushima-Regularization method for mathematical programs with complementarity constraints , 2011 .
[42] Bethany L. Nicholson,et al. Mathematical Programs with Equilibrium Constraints , 2021, Pyomo — Optimization Modeling in Python.
[43] Sven Leyffer,et al. On the global minimization of the value-at-risk , 2004, Optim. Methods Softw..
[44] Qian Wang,et al. Review of formulations for structural and mechanical system optimization , 2005 .
[45] Mihai Anitescu,et al. On Using the Elastic Mode in Nonlinear Programming Approaches to Mathematical Programs with Complementarity Constraints , 2005, SIAM J. Optim..
[46] Masao Fukushima,et al. A Globally Convergent Sequential Quadratic Programming Algorithm for Mathematical Programs with Linear Complementarity Constraints , 1998, Comput. Optim. Appl..
[47] M. Guignard. Generalized Kuhn–Tucker Conditions for Mathematical Programming Problems in a Banach Space , 1969 .
[48] Stephan Dempe,et al. Foundations of Bilevel Programming , 2002 .
[49] Michal Kočvara,et al. Nonsmooth approach to optimization problems with equilibrium constraints : theory, applications, and numerical results , 1998 .
[50] Olvi L. Mangasarian,et al. Nonlinear Programming , 1969 .
[51] D. Ralph,et al. Convergence of a Penalty Method for Mathematical Programming with Complementarity Constraints , 2004 .
[52] Ian L. Gale,et al. Caps on Political Lobbying , 1998 .
[53] Matthias Dahm,et al. Rent seeking and rent dissipation: A neutrality result , 2010 .
[54] Jie Sun,et al. Generalized stationary points and an interior-point method for mathematical programs with equilibrium constraints , 2004, Math. Program..
[55] Lorenz T. Biegler,et al. Mathematical programs with equilibrium constraints (MPECs) in process engineering , 2003, Comput. Chem. Eng..
[56] Neil J. Mitchell,et al. The Determinants of Direct Corporate Lobbying in the European Union , 2009 .
[57] Daniel Ralph,et al. Smooth SQP Methods for Mathematical Programs with Nonlinear Complementarity Constraints , 1999, SIAM J. Optim..
[58] Jean-Pierre Dussault,et al. A New Regularization Scheme for Mathematical Programs with Complementarity Constraints , 2009, SIAM J. Optim..
[59] Kofi O. Nti. Maximum efforts in contests with asymmetric valuations , 2004 .
[60] Jiří V. Outrata,et al. Exact penalty results for mathematical programs with vanishing constraints , 2010 .
[61] Francisco Facchinei,et al. A smoothing method for mathematical programs with equilibrium constraints , 1999, Math. Program..
[62] Stephen P. Boyd,et al. Convex Optimization , 2004, Algorithms and Theory of Computation Handbook.
[63] O. Mangasarian,et al. Multisurface method of pattern separation for medical diagnosis applied to breast cytology. , 1990, Proceedings of the National Academy of Sciences of the United States of America.
[64] Jorge Nocedal,et al. Interior Methods for Mathematical Programs with Complementarity Constraints , 2006, SIAM J. Optim..
[65] S. Leyffer. Complementarity constraints as nonlinear equations: Theory and numerical experience , 2006 .
[66] Richard W. Cottle,et al. Linear Complementarity Problem. , 1992 .
[67] Jane J. Ye,et al. Partial Exact Penalty for Mathematical Programs with Equilibrium Constraints , 2008 .
[68] Justin Marion. Are bid preferences benign? The effect of small business subsidies in highway procurement auctions , 2007 .
[69] Derek J. Clark,et al. Contest success functions: an extension , 1998 .
[70] Patrice Marcotte,et al. A bilevel programming approach to the travelling salesman problem , 2004, Oper. Res. Lett..
[71] S. Scholtes,et al. Exact Penalization of Mathematical Programs with Equilibrium Constraints , 1999 .
[72] Christian Kanzow,et al. Theorie und Numerik restringierter Optimierungsaufgaben , 2002 .
[73] Asuman E. Ozdaglar,et al. The relation between pseudonormality and quasiregularity in constrained optimization , 2004, Optim. Methods Softw..
[74] C. Kanzow,et al. On the Guignard constraint qualification for mathematical programs with equilibrium constraints , 2005 .
[75] Christian Kanzow,et al. Abadie-Type Constraint Qualification for Mathematical Programs with Equilibrium Constraints , 2005 .
[76] Jane J. Ye,et al. First-Order and Second-Order Conditions for Error Bounds , 2003, SIAM J. Optim..
[77] Christian Kanzow,et al. A New Regularization Method for Mathematical Programs with Complementarity Constraints with Strong Convergence Properties , 2013, SIAM J. Optim..
[78] E. Lazear,et al. Rank-Order Tournaments as Optimum Labor Contracts , 1979, Journal of Political Economy.
[79] R. McAfee,et al. Government procurement and international trade , 1989 .
[80] Hao Jia,et al. A stochastic derivation of the ratio form of contest success functions , 2008 .
[81] Oliver Stein. Lifting mathematical programs with complementarity constraints , 2012, Math. Program..
[82] F. Szidarovszky,et al. On the Existence and Uniqueness of Pure Nash Equilibrium in Rent-Seeking Games , 1997 .
[83] Jane J. Ye,et al. Exact Penalization and Necessary Optimality Conditions for Generalized Bilevel Programming Problems , 1997, SIAM J. Optim..
[84] Roger Hartley,et al. Asymmetric contests with general technologies , 2005 .
[85] R. Janin. Directional derivative of the marginal function in nonlinear programming , 1984 .
[86] F. Clarke. Optimization And Nonsmooth Analysis , 1983 .
[87] Hanming Fang,et al. Lottery Versus All-Pay Auction Models of Lobbying , 2002 .
[88] Zhi-Quan Luo,et al. Exact penalization and stationarity conditions of mathematical programs with equilibrium constraints , 1996, Math. Program..
[89] O. Mangasarian. Equivalence of the Complementarity Problem to a System of Nonlinear Equations , 1976 .
[90] Kofi O. Nti. Rent-seeking with asymmetric valuations , 1999 .
[91] D. Stewart,et al. AN IMPLICIT TIME-STEPPING SCHEME FOR RIGID BODY DYNAMICS WITH INELASTIC COLLISIONS AND COULOMB FRICTION , 1996 .
[92] Donald W. Hearn,et al. An MPEC approach to second-best toll pricing , 2004, Math. Program..
[93] W. Hansen,et al. Disaggregating and Explaining Corporate Political Activity: Domestic and Foreign Corporations in National Politics , 2000, American Political Science Review.
[94] Dimitri P. Bertsekas,et al. Nonlinear Programming , 1997 .
[95] Christian Kanzow,et al. A direct proof for M-stationarity under MPEC-GCQ for mathematical programs with equilibrium constraints , 2006 .
[96] Mihai Anitescu,et al. Global Convergence of an Elastic Mode Approach for a Class of Mathematical Programs with Complementarity Constraints , 2005, SIAM J. Optim..