A nonmonotone line search technique for Newton's method
SIAM Journal on Numerical Analysis
Mathematical Programming: Series A and B
A non-interior-point continuation method for linear complementarity problems
SIAM Journal on Matrix Analysis and Applications
A class of smoothing functions for nonlinear and mixed complementarity problems
Computational Optimization and Applications
Some Noninterior Continuation Methods for LinearComplementarity Problems
SIAM Journal on Matrix Analysis and Applications
A semismooth equation approach to the solution of nonlinear complementarity problems
Mathematical Programming: Series A and B
Merit functions for semi-definite complementarity problems
Mathematical Programming: Series A and B
Computational Optimization and Applications - Special issue on computational optimization—a tribute to Olvi Mangasarian, part II
Smoothing Functions for Second-Order-Cone Complementarity Problems
SIAM Journal on Optimization
A Global and Local Superlinear Continuation-Smoothing Method for P0 and R0 NCP or Monotone NCP
SIAM Journal on Optimization
Smooth Approximations to Nonlinear Complementarity Problems
SIAM Journal on Optimization
Journal of Optimization Theory and Applications
SIAM Journal on Optimization
Computational Optimization and Applications
SIAM Journal on Optimization
An unconstrained smooth minimization reformulation of the second-order cone complementarity problem
Mathematical Programming: Series A and B
Cartesian P-property and Its Applications to the Semidefinite Linear Complementarity Problem
Mathematical Programming: Series A and B
Some P-Properties for Nonlinear Transformations on Euclidean Jordan Algebras
Mathematics of Operations Research
Mathematics of Operations Research
SIAM Journal on Optimization
SIAM Journal on Optimization
Löwner's Operator and Spectral Functions in Euclidean Jordan Algebras
Mathematics of Operations Research
A Regularized Smoothing Newton Method for Symmetric Cone Complementarity Problems
SIAM Journal on Optimization
Smoothing algorithms for complementarity problems over symmetric cones
Computational Optimization and Applications
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In this paper, we introduce a new $P$-type property for nonlinear functions defined over Euclidean Jordan algebras and study a continuation method for nonlinear complementarity problems over symmetric cones. This new $P$-type property represents a new class of nonmonotone nonlinear complementarity problems that can be solved numerically.