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Peaceman-Rachford Splitting Method Converges Ergodically for Solving Convex Optimization Problems [PDF]
Kaihuang Chen +4 more
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Super-Resolution of Magnetic Resonance Images via Convex Optimization with Local and Global Prior Regularization and Spectrum Fitting. [PDF]
Kawamura N, Yokota T, Hontani H.
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Multiband RF pulses with improved performance via convex optimization. [PDF]
Shang H +10 more
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Alternatives for optimization in systems and control: convex and non-convex approaches [PDF]
Emile Simon
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Mathematics of Operations Research, 1998
We study convex optimization problems for which the data is not specified exactly and it is only known to belong to a given uncertainty set U, yet the constraints must hold for all possible values of the data from U. The ensuing optimization problem is called robust optimization. In this paper we lay the foundation of robust convex optimization.
Ben-Tal, A., Nemirovski, A.
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We study convex optimization problems for which the data is not specified exactly and it is only known to belong to a given uncertainty set U, yet the constraints must hold for all possible values of the data from U. The ensuing optimization problem is called robust optimization. In this paper we lay the foundation of robust convex optimization.
Ben-Tal, A., Nemirovski, A.
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