Search Results - "Feasibility problem (Mathematical optimization)"
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Authors: et al.
Source: Journal of Nonlinear & Variational Analysis. 2026, Vol. 10 Issue 3, p687-701. 15p.
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Source: Computational Mathematics & Modeling. Jun2026, Vol. 37 Issue 2, p303-315. 13p.
Subjects: Support vector machines, Feasibility problem (Mathematical optimization), Extrapolation, Algorithms, Iterative methods (Mathematics)
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Authors: et al.
Source: Annals of Operations Research; Aug2025, Vol. 351 Issue 1, p133-166, 34p
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Authors: et al.
Source: Axioms (2075-1680). Jun2025, Vol. 14 Issue 6, p426. 17p.
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Source: International Journal of Robust & Nonlinear Control; Jul2026, Vol. 36 Issue 10, p5346-5362, 17p
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Source: Computational & Applied Mathematics; Jul2026, Vol. 45 Issue 6, p1-28, 28p
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Authors: et al.
Source: International Journal of Robust & Nonlinear Control; Jun2026, Vol. 36 Issue 9, p5219-5233, 15p
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Source: Computational & Applied Mathematics; Aug2026, Vol. 45 Issue 7, p1-24, 24p
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Authors: et al.
Source: Computational & Applied Mathematics; Aug2026, Vol. 45 Issue 7, p1-16, 16p
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Source: Annals of Operations Research; Apr2026, Vol. 359 Issue 3, p2483-2521, 39p
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A new relaxed projection method for solving the split feasibility problem with multiple output sets.
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Source: Journal of Global Optimization; Apr2026, Vol. 94 Issue 4, p1081-1097, 17p
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Authors: et al.
Source: Applicable Analysis. Mar2026, p1-31. 31p. 17 Illustrations.
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Source: Mathematics of Operations Research (INFORMS); Nov2025, Vol. 50 Issue 4, p2941-2971, 31p
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Authors: Park, Moonju1 (AUTHOR)
Source: Mathematics (2227-7390). May2026, Vol. 14 Issue 5, p1672. 24p.
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Source: Journal of Nonlinear & Variational Analysis. 2023, Vol. 7 Issue 6, p971-984. 14p.
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Authors: et al.
Source: ISA Transactions; Oct2025, Vol. 165, p347-357, 11p
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Authors: et al.
Source: Optimization; Oct2025, Vol. 74 Issue 13, p3123-3141, 19p
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Source: Mathematical Methods of Operations Research; Aug2025, Vol. 102 Issue 1, p105-129, 25p
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Authors: et al.
Source: Journal of Computational & Applied Mathematics. Oct2026, Vol. 484, pN.PAG-N.PAG. 1p.
Subjects: Hilbert space, Feasibility problem (Mathematical optimization), Relaxation methods (Mathematics)