Numerical Algebra, Control and Optimization, ISSN 2155-3289, 03/2018, Volume 8, Issue 1, pp. 81 - 95

Journal Article

Computers and Mathematics with Applications, ISSN 0898-1221, 2011, Volume 62, Issue 2, pp. 787 - 796

We introduce a new iterative algorithm for finding a common fixed point of a countable family of strict pseudocontractions in q -uniformly smooth and uniformly convex Banach spaces...

Iterative algorithm | Strong convergence | Strict pseudocontractions | [formula omitted]-uniformly smooth Banach spaces | Common fixed points | q-uniformly smooth Banach spaces | HILBERT-SPACES | MATHEMATICS, APPLIED | NONEXPANSIVE-MAPPINGS | APPROXIMATION | ITERATIVE ALGORITHMS | WEAK CONVERGENCE | NONLINEAR OPERATORS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | THEOREMS | PSEUDO-CONTRACTIONS | EQUILIBRIUM PROBLEMS | FIXED-POINT PROBLEMS | Algorithms | Hilbert space | Iterative algorithms | Mapping | Mathematical models | Banach space | Convergence

Iterative algorithm | Strong convergence | Strict pseudocontractions | [formula omitted]-uniformly smooth Banach spaces | Common fixed points | q-uniformly smooth Banach spaces | HILBERT-SPACES | MATHEMATICS, APPLIED | NONEXPANSIVE-MAPPINGS | APPROXIMATION | ITERATIVE ALGORITHMS | WEAK CONVERGENCE | NONLINEAR OPERATORS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | THEOREMS | PSEUDO-CONTRACTIONS | EQUILIBRIUM PROBLEMS | FIXED-POINT PROBLEMS | Algorithms | Hilbert space | Iterative algorithms | Mapping | Mathematical models | Banach space | Convergence

Journal Article

Journal of global optimization, ISSN 1573-2916, 2012, Volume 57, Issue 4, pp. 1327 - 1348

... of systems of variational inequalities for two inverse strongly accretive mappings in a q-uniformly smooth Banach space...

Strong convergence | Strongly accretive operator | Banach space | Optimization | Economics / Management Science | q -Uniformly smooth | 47H10 | Operations Research/Decision Theory | Inverse strongly accretive operator | 47H09 | Iterative algorithm | Computer Science, general | 47H17 | Real Functions | Fixed point | q-Uniformly smooth | MATHEMATICS, APPLIED | OPERATIONS RESEARCH & MANAGEMENT SCIENCE | COUNTABLE FAMILY | STRONG-CONVERGENCE THEOREMS | Algorithms | Studies | Mapping | Banach spaces | Theorems | Fixed points (mathematics) | Inequalities | Iterative algorithms | Inverse | Convergence

Strong convergence | Strongly accretive operator | Banach space | Optimization | Economics / Management Science | q -Uniformly smooth | 47H10 | Operations Research/Decision Theory | Inverse strongly accretive operator | 47H09 | Iterative algorithm | Computer Science, general | 47H17 | Real Functions | Fixed point | q-Uniformly smooth | MATHEMATICS, APPLIED | OPERATIONS RESEARCH & MANAGEMENT SCIENCE | COUNTABLE FAMILY | STRONG-CONVERGENCE THEOREMS | Algorithms | Studies | Mapping | Banach spaces | Theorems | Fixed points (mathematics) | Inequalities | Iterative algorithms | Inverse | Convergence

Journal Article

Fixed Point Theory and Applications, ISSN 1687-1820, 12/2015, Volume 2015, Issue 1, pp. 1 - 17

... of solutions of the variational inequalities for finite family of strongly accretive mappings in a q-uniformly smooth Banach space...

inverse strongly accretive operator | Mathematical and Computational Biology | Mathematics | variational inequality | Topology | iterative algorithm | q -uniformly smooth Banach space | 47H10 | fixed point | Analysis | 47H09 | Mathematics, general | Applications of Mathematics | Differential Geometry | 49J05 | q-uniformly smooth Banach space | MATHEMATICS | NONEXPANSIVE-MAPPINGS | CONSTRUCTION | COUNTABLE FAMILY | Fixed point theory | Usage | Banach spaces | Iterative methods (Mathematics) | Fixed points (mathematics) | Approximation | Mathematical analysis | Inequalities | Iterative algorithms | Mapping | Banach space | Convergence

inverse strongly accretive operator | Mathematical and Computational Biology | Mathematics | variational inequality | Topology | iterative algorithm | q -uniformly smooth Banach space | 47H10 | fixed point | Analysis | 47H09 | Mathematics, general | Applications of Mathematics | Differential Geometry | 49J05 | q-uniformly smooth Banach space | MATHEMATICS | NONEXPANSIVE-MAPPINGS | CONSTRUCTION | COUNTABLE FAMILY | Fixed point theory | Usage | Banach spaces | Iterative methods (Mathematics) | Fixed points (mathematics) | Approximation | Mathematical analysis | Inequalities | Iterative algorithms | Mapping | Banach space | Convergence

Journal Article

Fixed Point Theory and Applications, ISSN 1687-1820, 12/2015, Volume 2015, Issue 1, pp. 1 - 14

... accretive operators and the set of fixed points of a δ-strict pseudocontraction in a real q-uniformly smooth Banach space...

Mathematical and Computational Biology | strict pseudocontraction | Mathematics | variational inequality | Topology | strong convergence | q -uniformly smooth Banach space | 47H10 | 49J30 | fixed point | Analysis | Mathematics, general | 49M05 | Applications of Mathematics | Differential Geometry | 47H17 | q-uniformly smooth Banach space | MATHEMATICS | NONEXPANSIVE-MAPPINGS | RELAXED EXTRAGRADIENT METHOD | GENERAL SYSTEM | STRONG-CONVERGENCE THEOREMS | SCHEMES | Inequalities (Mathematics) | Fixed point theory | Usage | Banach spaces | Iterative methods (Mathematics)

Mathematical and Computational Biology | strict pseudocontraction | Mathematics | variational inequality | Topology | strong convergence | q -uniformly smooth Banach space | 47H10 | 49J30 | fixed point | Analysis | Mathematics, general | 49M05 | Applications of Mathematics | Differential Geometry | 47H17 | q-uniformly smooth Banach space | MATHEMATICS | NONEXPANSIVE-MAPPINGS | RELAXED EXTRAGRADIENT METHOD | GENERAL SYSTEM | STRONG-CONVERGENCE THEOREMS | SCHEMES | Inequalities (Mathematics) | Fixed point theory | Usage | Banach spaces | Iterative methods (Mathematics)

Journal Article

Computers and Mathematics with Applications, ISSN 0898-1221, 01/2010, Volume 59, Issue 1, pp. 149 - 160

...i-strict pseudo-contractive non-self-mappings in the framework of q-uniformly smooth Banach spaces...

[formula omitted]-strict pseudo-contraction | Iterative algorithm | Strong convergence | [formula omitted]-uniformly smooth Banach spaces | Fixed point | λ-strict pseudo-contraction | q-uniformly smooth Banach spaces

[formula omitted]-strict pseudo-contraction | Iterative algorithm | Strong convergence | [formula omitted]-uniformly smooth Banach spaces | Fixed point | λ-strict pseudo-contraction | q-uniformly smooth Banach spaces

Journal Article

Fixed Point Theory and Applications, ISSN 1687-1820, 12/2012, Volume 2012, Issue 1, pp. 1 - 17

.... Furthermore, we prove the strong convergence theorems of such iterative scheme in a q-uniformly smooth Banach space which admits a weakly sequentially continuous generalized duality mapping...

q -uniformly smooth Banach space | Mathematical and Computational Biology | Analysis | strong convergence theorem | common fixed point | Mathematics, general | Mathematics | variational inequality | Applications of Mathematics | Topology | Differential Geometry | strict pseudo-contractions | Q-uniformly smooth Banach space | Strict pseudo-contractions | Strong convergence theorem | Common fixed point | Variational inequality | MATHEMATICS | NONEXPANSIVE-MAPPINGS | CONSTRUCTION | CONVERGENCE | q-uniformly smooth Banach space | ALGORITHMS | PROJECTIONS | Usage | Problem solving | Fixed point theory | Banach spaces | Iterative methods (Mathematics) | Methods | Contraction operators | Fixed points (mathematics) | Mathematical analysis | Classification | Inequalities | Hilbert space | Mapping | Banach space | Iterative methods | Convergence

q -uniformly smooth Banach space | Mathematical and Computational Biology | Analysis | strong convergence theorem | common fixed point | Mathematics, general | Mathematics | variational inequality | Applications of Mathematics | Topology | Differential Geometry | strict pseudo-contractions | Q-uniformly smooth Banach space | Strict pseudo-contractions | Strong convergence theorem | Common fixed point | Variational inequality | MATHEMATICS | NONEXPANSIVE-MAPPINGS | CONSTRUCTION | CONVERGENCE | q-uniformly smooth Banach space | ALGORITHMS | PROJECTIONS | Usage | Problem solving | Fixed point theory | Banach spaces | Iterative methods (Mathematics) | Methods | Contraction operators | Fixed points (mathematics) | Mathematical analysis | Classification | Inequalities | Hilbert space | Mapping | Banach space | Iterative methods | Convergence

Journal Article

Journal of Inequalities and Applications, ISSN 1025-5834, 12/2013, Volume 2013, Issue 1, pp. 1 - 9

In this paper, we introduce and consider a system of variational inequalities involving two different operators in q-uniformly smooth Banach spaces...

μ -Lipschitz continuous | system of variational inequalities | Analysis | q -uniformly smooth Banach spaces | Mathematics, general | explicit projection methods | Mathematics | Applications of Mathematics | relaxed -cocoercive operator | Relaxed (γ, r)-cocoercive operator | μ-Lipschitz continuous | System of variational inequalities | Explicit projection methods | q-uniformly smooth Banach spaces | MATHEMATICS | NONLINEAR OPERATORS | MATHEMATICS, APPLIED | mu-Lipschitz continuous | relaxed (gamma,r)-cocoercive operator | MAPPINGS | ALGORITHMS

μ -Lipschitz continuous | system of variational inequalities | Analysis | q -uniformly smooth Banach spaces | Mathematics, general | explicit projection methods | Mathematics | Applications of Mathematics | relaxed -cocoercive operator | Relaxed (γ, r)-cocoercive operator | μ-Lipschitz continuous | System of variational inequalities | Explicit projection methods | q-uniformly smooth Banach spaces | MATHEMATICS | NONLINEAR OPERATORS | MATHEMATICS, APPLIED | mu-Lipschitz continuous | relaxed (gamma,r)-cocoercive operator | MAPPINGS | ALGORITHMS

Journal Article

9.
Full Text
Convergence Theorems for λ-strict Pseudo-contractions in q-uniformly Smooth Banach Spaces

数学学报：英文版, ISSN 1439-8516, 2010, Volume 26, Issue 4, pp. 743 - 758

In this paper, we continue to discuss the properties of iterates generated by a strict pseudo- contraction or a finite family of strict pseudo-contractions in a real q-uniformly smooth Banach space...

Hilbert空间 | 希尔伯特空间 | 迭代算法 | 空间收缩 | 强收敛性 | Mann迭代 | 一致光滑Banach空间 | 强收敛定理 | 47H10 | the normal Mann iteration | q -uniformly smooth Banach spaces | 47H09 | Mathematics, general | Mathematics | λ -strict pseudo-contraction | 47H05 | convergence theorem | the Ishikawa-like iteration | The Ishikawa-like iteration | Convergence theorem | The normal Mann iteration | λ-strict pseudo-contraction | q-uniformly smooth Banach spaces

Hilbert空间 | 希尔伯特空间 | 迭代算法 | 空间收缩 | 强收敛性 | Mann迭代 | 一致光滑Banach空间 | 强收敛定理 | 47H10 | the normal Mann iteration | q -uniformly smooth Banach spaces | 47H09 | Mathematics, general | Mathematics | λ -strict pseudo-contraction | 47H05 | convergence theorem | the Ishikawa-like iteration | The Ishikawa-like iteration | Convergence theorem | The normal Mann iteration | λ-strict pseudo-contraction | q-uniformly smooth Banach spaces

Journal Article

Fixed Point Theory and Applications, ISSN 1687-1820, 12/2012, Volume 2012, Issue 1, pp. 1 - 12

Let E be a real q-uniformly smooth Banach space which is also uniformly convex and K be a nonempty, closed and convex subset of E...

asymptotically strictly pseudocontractive mappings | fixed points | Mathematical and Computational Biology | Analysis | q -uniformly smooth Banach spaces | Mathematics, general | Mathematics | weak and strong convergence | Applications of Mathematics | Topology | Differential Geometry | explicit averaging cyclic algorithm | Weak and strong convergence | Fixed points | Asymptotically strictly pseudocontractive mappings | Explicit averaging cyclic algorithm | q-uniformly smooth Banach spaces | MATHEMATICS | HILBERT-SPACES | MATHEMATICS, APPLIED | PSEUDO-CONTRACTIONS | Usage | Fixed point theory | Convergence (Mathematics) | Banach spaces | Research | Mappings (Mathematics) | Theorems | Fixed points (mathematics) | Algorithms | Asymptotic properties | Mathematical analysis | Mapping | Banach space | Convergence

asymptotically strictly pseudocontractive mappings | fixed points | Mathematical and Computational Biology | Analysis | q -uniformly smooth Banach spaces | Mathematics, general | Mathematics | weak and strong convergence | Applications of Mathematics | Topology | Differential Geometry | explicit averaging cyclic algorithm | Weak and strong convergence | Fixed points | Asymptotically strictly pseudocontractive mappings | Explicit averaging cyclic algorithm | q-uniformly smooth Banach spaces | MATHEMATICS | HILBERT-SPACES | MATHEMATICS, APPLIED | PSEUDO-CONTRACTIONS | Usage | Fixed point theory | Convergence (Mathematics) | Banach spaces | Research | Mappings (Mathematics) | Theorems | Fixed points (mathematics) | Algorithms | Asymptotic properties | Mathematical analysis | Mapping | Banach space | Convergence

Journal Article

Fixed Point Theory and Applications, ISSN 1687-1820, 12/2015, Volume 2015, Issue 1, pp. 1 - 24

... of variational inequalities in infinite-dimensional Banach spaces. Under mild conditions, a strong convergence theorem for approximating this common solution is proved...

Mathematical and Computational Biology | Mathematics | Topology | iterative algorithm | strong convergence | q -uniformly smooth Banach space | 47H10 | fixed point | Analysis | 47H09 | Mathematics, general | Applications of Mathematics | Differential Geometry | 47H17 | inverse-strongly accretive operator | q-uniformly smooth Banach space | SYSTEM | ZERO | NONEXPANSIVE-MAPPINGS | INEQUALITIES | APPROXIMATION | VALUED VARIATIONAL INCLUSIONS | MATHEMATICS | THEOREMS | Usage | Convergence (Mathematics) | Algorithms | Banach spaces | Operator theory | Operators | Theorems | Approximation | Mathematical analysis | Inequalities | Banach space | Inclusions | Convergence

Mathematical and Computational Biology | Mathematics | Topology | iterative algorithm | strong convergence | q -uniformly smooth Banach space | 47H10 | fixed point | Analysis | 47H09 | Mathematics, general | Applications of Mathematics | Differential Geometry | 47H17 | inverse-strongly accretive operator | q-uniformly smooth Banach space | SYSTEM | ZERO | NONEXPANSIVE-MAPPINGS | INEQUALITIES | APPROXIMATION | VALUED VARIATIONAL INCLUSIONS | MATHEMATICS | THEOREMS | Usage | Convergence (Mathematics) | Algorithms | Banach spaces | Operator theory | Operators | Theorems | Approximation | Mathematical analysis | Inequalities | Banach space | Inclusions | Convergence

Journal Article

Computers and Mathematics with Applications, ISSN 0898-1221, 2008, Volume 55, Issue 9, pp. 2173 - 2182

... of the generalized random iterative procedures with errors for these nonlinear random equations in q -uniformly smooth Banach spaces...

Random iterative algorithm | Existence and convergence | Generalized nonlinear random [formula omitted]-accretive equation | [formula omitted]-uniformly smooth Banach space | Random relaxed cocoercive mapping | q-uniformly smooth Banach space | Generalized nonlinear random (A, η)-accretive equation | MATHEMATICS, APPLIED | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | RANDOM FUZZY MAPPINGS | INCLUSIONS | QUASI-VARIATIONAL INEQUALITIES | random relaxed cocoercive mapping | random iterative algorithm | generalized nonlinear random (A, eta)-accretive equation | existence and convergence | Mathematical analysis | Nonlinearity | Mapping | Mathematical models | Banach space | Iterative methods | Local area networks | Convergence

Random iterative algorithm | Existence and convergence | Generalized nonlinear random [formula omitted]-accretive equation | [formula omitted]-uniformly smooth Banach space | Random relaxed cocoercive mapping | q-uniformly smooth Banach space | Generalized nonlinear random (A, η)-accretive equation | MATHEMATICS, APPLIED | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | RANDOM FUZZY MAPPINGS | INCLUSIONS | QUASI-VARIATIONAL INEQUALITIES | random relaxed cocoercive mapping | random iterative algorithm | generalized nonlinear random (A, eta)-accretive equation | existence and convergence | Mathematical analysis | Nonlinearity | Mapping | Mathematical models | Banach space | Iterative methods | Local area networks | Convergence

Journal Article

Applied Mathematics and Information Sciences, ISSN 1935-0090, 05/2014, Volume 8, Issue 3, pp. 985 - 991

In this paper, we introduce and consider a new system of extended general variational inequalities in Banach spaces...

Q- uniformly smooth Banach spaces | Iterative algorithm | Generalized variational inequalities system | Relaxed cocoercive mappings | Sunny nonexpansive retraction | generalized variational inequalities system | MATHEMATICS, APPLIED | MAPPINGS | ALGORITHMS | relaxed cocoercive mappings | PHYSICS, MATHEMATICAL | iterative algorithm | PROJECTION METHODS | ITERATIVE SCHEMES | q-uniformly smooth Banach spaces

Q- uniformly smooth Banach spaces | Iterative algorithm | Generalized variational inequalities system | Relaxed cocoercive mappings | Sunny nonexpansive retraction | generalized variational inequalities system | MATHEMATICS, APPLIED | MAPPINGS | ALGORITHMS | relaxed cocoercive mappings | PHYSICS, MATHEMATICAL | iterative algorithm | PROJECTION METHODS | ITERATIVE SCHEMES | q-uniformly smooth Banach spaces

Journal Article

Computers and Mathematics with Applications, ISSN 0898-1221, 2008, Volume 55, Issue 8, pp. 1832 - 1841

... -monotone operators in Banach space. Using the resolvent operator associated with H – η -monotone operators, we prove the existence and uniqueness of solutions for this new system of variational inclusions...

[formula omitted]-monotone operator | Iterative algorithm | System of variational inclusion | Resolvent operator technique | [formula omitted]-uniformly smooth space | H - η-monotone operator | q-uniformly smooth space

[formula omitted]-monotone operator | Iterative algorithm | System of variational inclusion | Resolvent operator technique | [formula omitted]-uniformly smooth space | H - η-monotone operator | q-uniformly smooth space

Journal Article

Fixed Point Theory and Applications, ISSN 1687-1820, 12/2013, Volume 2013, Issue 1, pp. 1 - 24

.... Furthermore, we prove strong convergence theorems of such iterative algorithms in a real q-uniformly smooth Banach space...

Mathematical and Computational Biology | Mathematics | variational inequality | synchronal algorithm | Topology | q -uniformly smooth Banach space | k -strict pseudocontractions | Analysis | common fixed point | Mathematics, general | Applications of Mathematics | Differential Geometry | cyclic algorithm | k-strict pseudocontractions | Cyclic algorithm | Common fixed point | Variational inequality | q-uniformly smooth banach space | Synchronal algorithm | MATHEMATICS | NONEXPANSIVE-MAPPINGS | CONVERGENCE THEOREMS | ITERATIVE METHOD | q-uniformly smooth Banach space | FAMILY | Inequalities (Mathematics) | Fixed point theory | Usage | Banach spaces | Contraction operators

Mathematical and Computational Biology | Mathematics | variational inequality | synchronal algorithm | Topology | q -uniformly smooth Banach space | k -strict pseudocontractions | Analysis | common fixed point | Mathematics, general | Applications of Mathematics | Differential Geometry | cyclic algorithm | k-strict pseudocontractions | Cyclic algorithm | Common fixed point | Variational inequality | q-uniformly smooth banach space | Synchronal algorithm | MATHEMATICS | NONEXPANSIVE-MAPPINGS | CONVERGENCE THEOREMS | ITERATIVE METHOD | q-uniformly smooth Banach space | FAMILY | Inequalities (Mathematics) | Fixed point theory | Usage | Banach spaces | Contraction operators

Journal Article

Journal of Mathematical Analysis and Applications, ISSN 0022-247X, 2002, Volume 272, Issue 2, pp. 435 - 447

... with errors in q-uniformly smooth Banach spaces. Our results extend, improve and unify the corresponding results of Chidume, Osilike, Liu, and others.

A couple of quasi-contractive mappings | q-uniformly smooth Banach space | Stability | Common fixed point | Iterative procedures with errors | ACCRETIVE MAPPINGS | MATHEMATICS, APPLIED | EQUATIONS | a couple of quasi-contractive mappings | MATHEMATICS | ISHIKAWA | MAPS | iterative procedures with errors | MANN | common fixed point | CONVERGENCE | stability

A couple of quasi-contractive mappings | q-uniformly smooth Banach space | Stability | Common fixed point | Iterative procedures with errors | ACCRETIVE MAPPINGS | MATHEMATICS, APPLIED | EQUATIONS | a couple of quasi-contractive mappings | MATHEMATICS | ISHIKAWA | MAPS | iterative procedures with errors | MANN | common fixed point | CONVERGENCE | stability

Journal Article

Journal of Mathematical Analysis and Applications, ISSN 0022-247X, 2004, Volume 296, Issue 2, pp. 553 - 562

.... By using some new and innovative techniques, several existence theorems for the generalized set-valued variational inclusions in q-uniformly smooth Banach spaces are established, and some perturbed...

Generalized set-valued variational inclusion | Iterative algorithm with error | q-uniformly smooth Banach space | ITERATIVE PROCESS | MATHEMATICS, APPLIED | RESOLVENT EQUATIONS | INEQUALITIES | ERRORS | STABILITY | QUASI-CONTRACTIVE MAPPINGS | MATHEMATICS | generalized set-valued variational inclusion | ISHIKAWA | MAPS | MANN | iterative algorithm with error

Generalized set-valued variational inclusion | Iterative algorithm with error | q-uniformly smooth Banach space | ITERATIVE PROCESS | MATHEMATICS, APPLIED | RESOLVENT EQUATIONS | INEQUALITIES | ERRORS | STABILITY | QUASI-CONTRACTIVE MAPPINGS | MATHEMATICS | generalized set-valued variational inclusion | ISHIKAWA | MAPS | MANN | iterative algorithm with error

Journal Article

Nonlinear Functional Analysis and Applications, ISSN 1229-1595, 2017, Volume 22, Issue 5, pp. 1091 - 1105

Journal Article

Computers and Mathematics with Applications, ISSN 0898-1221, 2010, Volume 60, Issue 11, pp. 2953 - 2970

...])) mappings in q -uniformly smooth Banach spaces. By using the resolvent operator technique for A -maximal m -relaxed η...

[formula omitted]-maximal [formula omitted]-relaxed [formula omitted]-accretive | Resolvent operator technique | [formula omitted]-uniformly smooth Banach spaces | Variational convergence | Perturbed [formula omitted]-step iterative algorithm with mixed errors | Extended generalized nonlinear mixed quasi-variational inclusions | Perturbed N-step iterative algorithm with mixed errors | A-maximal m-relaxed η-accretive | q-uniformly smooth Banach spaces | PRODUCT SETS | HILBERT-SPACES | MATHEMATICS, APPLIED | INEQUALITIES | ERRORS | A-maximal m-relaxed eta-accretive | PROJECTION METHODS | H-ACCRETIVE OPERATORS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | BANACH-SPACES | SENSITIVITY-ANALYSIS | MAPPINGS | CONVERGENCE | Algorithms | Mathematical analysis | Nonlinearity | Iterative algorithms | Mapping | Mathematical models | Banach space | Inclusions | Local area networks | Convergence

[formula omitted]-maximal [formula omitted]-relaxed [formula omitted]-accretive | Resolvent operator technique | [formula omitted]-uniformly smooth Banach spaces | Variational convergence | Perturbed [formula omitted]-step iterative algorithm with mixed errors | Extended generalized nonlinear mixed quasi-variational inclusions | Perturbed N-step iterative algorithm with mixed errors | A-maximal m-relaxed η-accretive | q-uniformly smooth Banach spaces | PRODUCT SETS | HILBERT-SPACES | MATHEMATICS, APPLIED | INEQUALITIES | ERRORS | A-maximal m-relaxed eta-accretive | PROJECTION METHODS | H-ACCRETIVE OPERATORS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | BANACH-SPACES | SENSITIVITY-ANALYSIS | MAPPINGS | CONVERGENCE | Algorithms | Mathematical analysis | Nonlinearity | Iterative algorithms | Mapping | Mathematical models | Banach space | Inclusions | Local area networks | Convergence

Journal Article

Annals of Functional Analysis, ISSN 2008-8752, 2011, Volume 2, Issue 2, pp. 10 - 21

Let E be a real q-uniformly smooth Banach space whose duality map is weakly sequentially continuous. Let T : E...

Q−uniformly smooth banach spaces | κ−lipschitzian maps | η−strongly accretive maps | Q-uniformly smooth Banach spaces | κ-Lipschitzian maps | Η-strongly accretive maps | Nonexpansive maps | MATHEMATICS | MATHEMATICS, APPLIED | nonexpansive maps | INEQUALITIES | eta-strongly accretive maps | kappa-Lipschitzian maps | CONVERGENCE | VISCOSITY APPROXIMATION METHODS | FIXED-POINTS | q-uniformly smooth Banach spaces | Algorithms

Q−uniformly smooth banach spaces | κ−lipschitzian maps | η−strongly accretive maps | Q-uniformly smooth Banach spaces | κ-Lipschitzian maps | Η-strongly accretive maps | Nonexpansive maps | MATHEMATICS | MATHEMATICS, APPLIED | nonexpansive maps | INEQUALITIES | eta-strongly accretive maps | kappa-Lipschitzian maps | CONVERGENCE | VISCOSITY APPROXIMATION METHODS | FIXED-POINTS | q-uniformly smooth Banach spaces | Algorithms

Journal Article

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