Hilbertian convex feasibility problem: Convergence of projection methods
Copyright policy )Hilbertian convex feasibility problem: Convergence of projection methods
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- CUNY City College United States
- King’s University United States
- City University of New York United States
Programming in abstract spaces, Convex programming, intersection of countably many closed and convex sets, Hilbert space, chaotic iterations, General theory of numerical analysis in abstract spaces, convex feasibility problem, convex combinations of approximate projections, Convex functions and convex programs in convex geometry, Convergence and divergence of series and sequences, alternating projections, boundedly regular sets, weak and strong convergence results
Programming in abstract spaces, Convex programming, intersection of countably many closed and convex sets, Hilbert space, chaotic iterations, General theory of numerical analysis in abstract spaces, convex feasibility problem, convex combinations of approximate projections, Convex functions and convex programs in convex geometry, Convergence and divergence of series and sequences, alternating projections, boundedly regular sets, weak and strong convergence results
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