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dai: 068540027
scopus: 36966147300

Brinkhuis, J.

(Jan Brinkhuis)


function theorem problem point duality space proof solution object condition result optimization operator sublinear sublinear functions formula operation matrix vector example descent method order analysis paper element proposition multiplier conification inequality value image theory closure section property lagrange multiplier rule calculus definition lagrange constraint statement optimization problem recession mapping conification method duality theorem subspace 2 x 2 equation application duality operator number programming d-induced fication cone c order conditions function f sublinear function optimization problems orthogonal class calculus rules check origin 1 x 1 nonzero collection matrice vectorspace v recession directions sublinear function p subset scenario variation d-induced duality lemma rn rm transformation




10 Most Recent Publications

Convex Duality and Calculus: Reduction to Cones (Article)
Brinkhuis, J.
2009-11-01
A linear programming proof of the second order conditions of nonlinear programming (Article)
Brinkhuis, J.
2009-02-01
The Lagrange multiplier rule revisited (Research Paper)
Brinkhuis, J. Protassov, V.
2008-04-03
Duality and calculi without exceptions for convex objects (Research Paper)
Brinkhuis, J.
2008-03-31
On a conic approach to convex analysis. (Research Paper)
Brinkhuis, J.
2008-03-18
Descent: An optimization point of view on different fields (Article)
Brinkhuis, J.
2007-08-16
Optimalisering in financiering, economie en wiskunde: welke toepassingen zijn overtuigend? (Research Paper)
Brinkhuis, J.
2005-11-07
A simple view on convex analysis and its applications (Research Paper)
Brinkhuis, J. Tikhomirov, V.
2005-11-03
Novel insights into the multiplier rule (Research Paper)
Brinkhuis, J. Protassov, V.
2005-09-29
Matrix convex functions with applications to weighted centers for semidefinite programming (Research Paper)
Brinkhuis, J. Luo, Z-Q. Zhang, S.
2005-08-31