First-Order Conditions for C0,1 Constrained vector optimization [PDF]
For a Fritz John type vector optimization problem with C0,1 data we define different type of solutions, give their scalar characterizations applying the so called oriented distance, and give necessary and sufficient first order optimality conditions in ...
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ICAOD: An R Package for Finding Optimal designs for Nonlinear Statistical Models by Imperialist Competitive Algorithm. [PDF]
Masoudi E, Holling H, Wong WK, Kim S.
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First order optimality condition for constrained set-valued optimization [PDF]
A constrained optimization problem with set-valued data is considered. Different kind of solutions are defined for such a problem. We recall weak minimizer, efficient minimizer and proper minimizer.
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Regression in tensor product spaces by the method of sieves. [PDF]
Zhang T, Simon N.
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The Deterministic Impulse Control Maximum Principle in Operations Research: Necessary and Sufficient Optimality Conditions (replaces CentER DP 2011-052) [PDF]
This paper considers a class of optimal control problems that allows jumps in the state variable. We present the necessary optimality conditions of the Impulse Control Maximum Principle based on the current value formulation.
Chahim, M., Hartl, R.F., Kort, P.M.
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Information-Theoretic Limits and One-Bit Estimation of Sparse Relation Matrices Under Personalized Local Differential Privacy and Byzantine Contamination. [PDF]
Ouyang J, Liu J.
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High Dimensional Change Point Inference: Recent Developments and Extensions. [PDF]
Liu B, Zhang X, Liu Y.
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Statistical limits and conditional complexity in real-world reinforcement learning: a tutorial survey. [PDF]
Ahmad A, Vallès Y, Idaghdour Y.
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Online Multivariate Anomaly Detection and Localization for High-Dimensional Settings. [PDF]
Mozaffari M, Doshi K, Yilmaz Y.
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First order optimality conditions in set-valued optimization [PDF]
A a set-valued optimization problem minC F(x), x 2 X0, is considered, where X0 X, X and Y are Banach spaces, F : X0 Y is a set-valued function and C Y is a closed cone.
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