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Iterative Subgradient Projection Algorithm

2016
In this chapter we study convergence of iterative subgradient projection algorithms for solving convex feasibility problems in a general Hilbert space. Our goal is to obtain an approximate solution of the problem in the presence of computational errors.
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Iterative algorithm for optimal fiducials under weak perspective projection

International Journal of Imaging Systems and Technology, 2009
AbstractIn previous work, we designed space fiducials with the aim of making camera pose determination as noise‐insensitive as possible. These fiducials turned out to be sets of points that formed concentric regular polyhedra. Here, we apply an idea of Dementhon and Davis and test and analyze an iterative linear algorithm in conjunction with our ...
Alfred M. Bruckstein   +2 more
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Performance evaluation of iterative tomography algorithms for incomplete projection data

Applied Optics, 2004
Projection data obtained through optical techniques for tomographic measurements, such as interferometry for refractive-index-based measurements, are often incomplete. This is due to limitations in the optical system, data storage, and alignment and vignette issues.
Debasish, Mishra   +3 more
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A projection iterative algorithm for strong vector equilibrium problem

Optimization, 2014
In this paper, iterative algorithm for strong vector equilibrium problem (SVEP) is studied. Firstly, an auxiliary problem for SVEP is introduced and the relationships between these two problems are discussed. Then, based on the auxiliary problem, a projection iterative algorithm for SVEP is proposed.
San-hua Wang, Qiu-ying Li
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Mixed-Norm Projection-Based Iterative Algorithm for Face Recognition

2019
In this paper, the mixed-norm optimization is investigated for sparse signal reconstruction. Furthermore, an iterative optimization algorithm based on the projection method is presented for face recognition. From the theoretical point of view, the optimality and convergence of the proposed algorithm is strictly proved. And from the application point of
Qingshan Liu 0002   +2 more
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Iterative projection algorithms for reconstructing compact binary images

SPIE Proceedings, 2008
An algorithm is described for reconstructing compact binary images from limited Fourier amplitude data. This problem arises in macromolecular crystallography where one wishes to reconstruct the molecular envelope from crystal x-ray diffraction amplitudes using a solvent contrast series.
V. L. Lo, R. P. Millane
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An Iterative Projection Algorithm and Some Simulation Results

1996
An iterative projection method for large linear equation systems is described. It has favourable properties with respect to many statistical applications. A major advantage is that convergence can be established without restrictions on the system matrix. Hence diagonal dominance or regularity are not required.
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Convergence of Picard’s iteration using projection algorithm for noncyclic contractions

Indagationes Mathematicae, 2019
This paper deals with some of the conditions for the convergence of Picard's iteration for non-cyclic contractions using a projection algorithm in uniformly convex Banach spaces. The author also discusses the existence of common best proximity pairs for a couple of non-cyclical mappings. Some examples are given to illustrate the main conclusions.
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An iterative algorithm for multi-user inference channel based on subspace projection

International Journal of Wireless and Mobile Computing, 2012
Considering a Multiple Input Multiple Output (MIMO) interference channel with K-user pairs, an iterative algorithm based on projection is proposed. In this algorithm, the objective function is the weighted sum of leakage of interference and desired signal out of their corresponding subspace.
Qinmin Wang   +3 more
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