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Approximately convex function 1 Approximately pseudo-dissipative operator 1 Approximately starshaped function 1 C-function 1 Coerciveness 1 Complementarity problem 1 D.c.function 1 Directional subdifferential 1 Dissipative operator 1 Equi-subdifferentiability 1 Euclidean Jordan algebra 1 Fréchet subdifferential 1 Gap-continuity 1 Jordan algebra 1 Strong semismoothness 1 Symmetric cone 1 Symmetric cone complementary problem 1 c-function 1 uniform Cartesian P-property 1 vector-valued implicit Lagrangian 1
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KONG, LINGCHEN 1 Liu, Sanyang 1 Ma, Changfeng 1 Penot, Jean-Paul 1 TUNÇEL, LEVENT 1 Tang, Jia 1 XIU, NAIHUA 1
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Journal of Global Optimization 2 Asia-Pacific Journal of Operational Research (APJOR) 1
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RePEc 3
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A new C-function for symmetric cone complementarity problems
Tang, Jia; Liu, Sanyang; Ma, Changfeng - In: Journal of Global Optimization 51 (2011) 1, pp. 105-113
Persistent link: https://www.econbiz.de/10009324665
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VECTOR-VALUED IMPLICIT LAGRANGIAN FOR SYMMETRIC CONE COMPLEMENTARITY PROBLEMS
KONG, LINGCHEN; TUNÇEL, LEVENT; XIU, NAIHUA - In: Asia-Pacific Journal of Operational Research (APJOR) 26 (2009) 02, pp. 199-233
The implicit Lagrangian was first proposed by Mangasarian and Solodov as a smooth merit function for the nonnegative orthant complementarity problem. It has attracted much attention in the past ten years because of its utility in reformulating complementarity problems as unconstrained...
Persistent link: https://www.econbiz.de/10004979797
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The directional subdifferential of the difference of two convex functions
Penot, Jean-Paul - In: Journal of Global Optimization 49 (2011) 3, pp. 505-519
We provide a criterion giving a formula for the directional (or contingent) subdifferential of the difference of two convex functions. We even extend it to the difference of two approximately starshaped functions. Our analysis relies on a notion of approximate monotonicity for operators which is...
Persistent link: https://www.econbiz.de/10008925271
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