D. R. Sahu

发表

Application of Tikhonov Regularized Methods to Image Deblurring Problem

Avinash Dixit, D. R. Sahu, Pankaj Gautam, 2021 .

A unified framework for three accelerated extragradient methods and further acceleration for variational inequality problems

D. R. Sahu, 2021, Soft Computing.

Variable metric backward-forward dynamical systems for monotone inclusion problems

J. C. Yao, D. R. Sahu, Pankaj Gautam, 2021 .

Convergence of Novel Iterative Learning Control Methods for a Class of Linear Discrete-Time Switched Systems

D. R. Sahu, Nitish Kumar Singh, 2021 .

Solving variational inequalities involving nonexpansive type mappings

Jen-Chih Yao, Ngai-Ching Wong, D. R. Sahu, 2008 .

A Generalized Hybrid Steepest-Descent Method for Variational Inequalities in Banach Spaces

Jen-Chih Yao, Ngai-Ching Wong, D. R. Sahu, 2011 .

Applications of Fixed Point Theorems

Ravi P. Agarwal, Donal O'Regan, D. R. Sahu, 2009 .

THE PROX-TIKHONOV-LIKE FORWARD-BACKWARD METHOD AND APPLICATIONS

Jen-Chih Yao, Q. H. Ansari, D. R. Sahu, 2015 .

FIXED POINTS FOR NON-SURJECTIVE EXPANSION MAPPINGS

D. R. Sahu, M. Bounias, A. Bonal, 1998 .

Iterative Approaches to Common Fixed Points of Asymptotically Nonexpansive Mappings

Shin Min Kang, D. R. Sahu, S. Kang, 2009 .

Convergence theorem for fixed points of nearly uniformly L-Lipschitzian asymptotically generalized Φ-hemicontractive mappings

D. R. Sahu, Jong Kyu Kim, Young Man Nam, 2009 .

Strong convergence of iterative methods by strictly pseudocontractive mappings in Banach spaces

Adrian Petruşel, D. R. Sahu, A. Petruşel, 2011 .

Weak and Strong Convergence for Fixed Points of Nearly Asymptotically Non-Expansive Mappings

Ismat Beg, D. R. Sahu, Ismat Beg, 2008 .

Convergence rate analysis of proximal gradient methods with applications to composite minimization problems

Kaushal K. Shukla, Jen-Chih Yao, Mridula Verma, 2020 .

Approximation of Fixed Points

Ravi P. Agarwal, Donal O'Regan, D. R. Sahu, 2009 .

An accelerated forward-backward splitting algorithm for solving inclusion problems with applications to regression and link prediction problems

D. R. Sahu, T. Som, D. Sahu, 2021, Journal of Nonlinear and Variational Analysis.

Fixed Point Theory for Lipschitzian-type Mappings with Applications

Ravi P. Agarwal, Donal O'Regan, Daya Ram Sahu, 2009 .

Structure of the fixed point set of asymptotically nonexpansive mappings in Banach spaces with weak uniformly normal structure

D. R. Sahu, D. O’Regan, R. Agarwal, 2011 .

STRONG CONVERGENCE OF APPROXIMANTS TO FIXED POINTS OF ASYMPTOTICALLY NONEXPANSIVE MAPPINGS IN BANACH SPACES WITHOUT UNIFORM CONVEXITY

D. R. Sahu, Y. Cho, Jong Soo Jungt, 2004 .

K-ITERATED FUNCTION SYSTEM

D. R. Sahu, D. Sahu, A. Chakraborty, 2010 .

Fixed points of demicontinuous nearly Lipschitzian mappings in Banach spaces

Daya Ram Sahu, D. R. Sahu, 2005 .

Application of new strongly convergent iterative methods to split equality problems

D. R. Sahu, A. Dixit, T. Som, 2020, Comput. Appl. Math..

Tikhonov regularized iterative methods for nonlinear problems

D. R. Sahu, A. Dixit, T. Som, 2021, Optimization.

A general implicit iteration for finding fixed points of nonexpansive mappings

D. R. Sahu, S. Kang, D. Sahu, 2016, Journal of Nonlinear Sciences and Applications.

Existence and approximation of fixed points of nonlinear mappings in spaces with weak uniform normal structure

Shin Min Kang, Zeqing Liu, D. R. Sahu, 2012, Comput. Math. Appl..

Approximation of Common Fixed Points of a Sequence of Nearly Nonexpansive Mappings and Solutions of Variational Inequality Problems

Shin Min Kang, Vidya Sagar, D. R. Sahu, 2012, J. Appl. Math..

A Third Order Newton-Like Method and Its Applications

D. R. Sahu, R. Agarwal, V. Singh, 2018, Mathematics.

Semilocal Convergence Analysis of S-iteration Process of Newton–Kantorovich Like in Banach Spaces

D. R. Sahu, V. Singh, D. Sahu, 2016, Journal of Optimization Theory and Applications.

Accessibility of solutions of operator equations by Newton-like methods

Ravi P. Agarwal, Ioannis K. Argyros, Y. J. Cho, 2015, J. Complex..

A Newton-like method for generalized operator equations in Banach spaces

D. R. Sahu, V. Singh, K. Singh, 2014, Numerical Algorithms.

Some Newton-like methods with sharper error estimates for solving operator equations in Banach spaces

D. R. Sahu, V. Singh, K. Singh, 2012 .

Semilocal Convergence Analysis of S-iteration Process of Newton–Kantorovich Like in Banach Spaces

Jen-Chih Yao, Satyendra Kumar, Daya Ram Sahu, 2017, J. Optim. Theory Appl..

On Newton-Like Method for Solving Generalized Nonlinear Operator Equations in Banach Spaces

D. R. Sahu, D. Sahu, K. Singh, 2013 .

APPLICATIONS OF THE S-ITERATION PROCESS TO CONSTRAINED MINIMIZATION PROBLEMS AND SPLIT FEASIBILITY PROBLEMS

D. R. Sahu, D. R. SAHU, 2011 .

Multi-step hybrid steepest-descent methods for split feasibility problems with hierarchical variational inequality problem constraints

D. R. Sahu, Y. Liou, L. Ceng, 2016 .

Forward–Backward–Half Forward Dynamical Systems for Monotone Inclusion Problems with Application to v-GNE

Avinash Dixit, Daya Ram Sahu, Tanmoy Som, 2021, Journal of Optimization Theory and Applications.

The S-iterative techniques on Hadamard manifolds and applications

D. R. Sahu, Feeroz Babu, Sh. Sharma, 2020 .

Inertial relaxed CQ algorithms for solving a split feasibility problem in Hilbert spaces

Yeol Je Cho, Daya Ram Sahu, D. R. Sahu, 2020, Numerical Algorithms.

A new iteration technique for nonlinear operators as concerns convex programming and feasibility problems

D. R. Sahu, A. Pitea, M. Verma, 2019, Numerical Algorithms.

p-Accelerated normal S-iterative learning control algorithm for linear discrete singular time-delay systems

D. R. Sahu, N. Singh, 2023, International Journal of General Systems.

Second-order iterative learning control for a class of switched discrete-time systems with model uncertainties, external noises and time-delay

D. R. Sahu, N. Singh, 2023 .

Applications of accelerated computational methods for quasi-nonexpansive operators to optimization problems

D. R. Sahu, D. R. Sahu, 2020, Soft Computing.

Random fixed points for a certain class of asymptotically regular mappings

D. R. Sahu, Y. Cho, J. Jung, 1998 .

Common fixed point theorems for two pairs of non-self mappings

D. R. Sahu, M. Imdad, L. Khan, 2006 .

VAGA: a novel viscosity-based accelerated gradient algorithm

K. K. Shukla, D. R. Sahu, Mridula Verma, 2018, Applied Intelligence.

Strong Convergence Theorems for Semigroups of Asymptotically Nonexpansive Mappings in Banach Spaces

D. R. Sahu, N. Wong, J. Yao, 2013 .

The structure of fixed-point sets of Lipschitzian type semigroups

D. R. Sahu, D. O’Regan, R. Agarwal, 2012 .

Convergence theorems for semigroup-type families of non-self mappings

Donal O’Regan, D. R. Sahu, D. O’Regan, 2008 .

A unified extragradient method for systems of hierarchical variational inequalities in a Hilbert space

D. R. Sahu, L. Ceng, J. Yao, 2014 .

A unified hybrid iterative method for hierarchical minimization problems

Jen-Chih Yao, Qamrul Hasan Ansari, Daya Ram Sahu, 2013, J. Comput. Appl. Math..

Hierarchical Minimization Problems and Applications

D. R. Sahu, Q. Ansari, D. Sahu, 2014 .

Applications of accelerated computational methods for quasi-nonexpansive operators to optimization problems

D. R. Sahu, D. Sahu, 2020, Soft Computing.

Convergence of Inexact Mann Iterations Generated by Nearly Nonexpansive Sequences and Applications

D. R. Sahu, Jen-Chih Yao, Q. Ansari, 2016 .

Convergence analysis of two-step inertial Douglas-Rachford algorithm and application

Avinash Dixit, Daya Ram Sahu, Tanmoy Som, 2021, Journal of Applied Mathematics and Computing.

Inertial iterative algorithms for common solution of variational inequality and system of variational inequalities problems

D. R. Sahu, D. Sahu, A. K. Singh, 2020, Journal of Applied Mathematics and Computing.

Inertial iterative algorithms for common solution of variational inequality and system of variational inequalities problems

D. R. Sahu, A. K. Singh, 2020, Journal of Applied Mathematics and Computing.

Application of a new accelerated algorithm to regression problems

Archana Singh, Ashutosh Kumar Singh, Avinash Dixit, 2019, Soft Computing.

Application of a new accelerated algorithm to regression problems

D. R. Sahu, A. Dixit, T. Som, 2019, Soft Computing.

The prox-Tikhonov regularization method for the proximal point algorithm in Banach spaces

Jen-Chih Yao, Daya Ram Sahu, D. R. Sahu, 2011, J. Glob. Optim..

SEMI-COMPATIBILITY AND FIXED POINTS

D. R. Sahu, B. K. Sharma, D. Sahu, 1995 .

Different Techniques to Solve Monotone Inclusion Problems

D. R. Sahu, A. Dixit, T. Som, 2020, Mathematical Methods in Interdisciplinary Sciences.

Variable KM-like algorithms for fixed point problems and split feasibility problems

D. R. Sahu, A. Latif, Q. Ansari, 2014 .

Strong convergence theorems for approximating common fixed points of families of nonexpansive mappings and applications

Giuseppe Marino, Vittorio Colao, D. R. Sahu, 2013, J. Glob. Optim..

Strong convergence theorems for approximating common fixed points of families of nonexpansive mappings and applications

D. R. Sahu, D. Sahu, G. Marino, 2012, Journal of Global Optimization.

Extragradient Methods for Some Nonlinear Problems

D. R. Sahu, Q. Ansari, D. Sahu, 2016 .

Some Iterative Methods for Fixed Point Problems

Qamrul Hasan Ansari, D. R. Sahu, D. R. Sahu, 2014 .

Application of new strongly convergent iterative methods to split equality problems

D. R. Sahu, A. Dixit, T. Som, 2020, Computational and Applied Mathematics.

Iterative methods for system of variational inclusions involving accretive operators and applications

D. R. Sahu, C. Wen, Xiaopeng Zhao, 2018, Fixed Point Theory.

Iteration scheme for common fixed points of hemicontractive and nonexpansive operators in Banach spaces

D. R. Sahu, N. Hussain, A. Rafiq, 2013 .

APPROXIMATION OF FIXED POINTS OF ASYMPTOTICALLY PSEUDOCONTRACTIVE MAPPINGS IN BANACH SPACES

D. R. Sahu, Y. Cho, J. Jung, 2022 .

A GENERALIZED HYBRID STEEPEST DESCENT METHOD AND APPLICATIONS

D. R. Sahu, D. Sahu, J. Yao, 2017 .

Fixed point theorems for Lipschitzian type mappings in CAT(0) spaces

Mujahid Abbas, Zoran Kadelburg, D. R. Sahu, 2012, Math. Comput. Model..

Dual Convergences of Iteration Processes for Nonexpansive Mappings in Banach Spaces

Daya Ram Sahu, Jong Soo Jung, D. R. Sahu, 2003 .

ITERATIVE SEQUENCES FOR NONLIPSCHITZIAN NEARLY ASYMPTOTICALLY NONEXPANSIVE MAPPINGS IN CONVEX METRIC SPACES

D. R. Sahu, D. Sahu, 2010 .

FIXED-POINT ITERATION PROCESSES FOR NON-LIPSCHITZIAN MAPPINGS OF ASYMPTOTICALLY QUASI-NONEXPANSIVE TYPE

D. R. Sahu, J. Jung, 2003 .

Convergence Theorems of Ishikawa Iteration Process for a Finite Family of Nearly Asymptotically Nonexpansive Mappings in Banach Spaces

D. R. Sahu, J. Kim, D. Sahu, 2014 .

ON FIXED POINTS OF POINTWISE LIPSCHITZIAN TYPE MAPPINGS

D. R. Sahu, Jen-Chih Yao, A. Petruşel, 2013 .

Bregman Distance and Strong Convergence of Proximal-Type Algorithms

D. R. Sahu, L. Kuo, D. Sahu, 2013, Abstract and Applied Analysis.

Iterative Algorithms for System of Variational Inclusions in Hadamard Manifolds

D. R. Sahu, Q. Ansari, D. Sahu, 2022, Acta Mathematica Scientia.

A general inexact iterative method for monotone operators, equilibrium problems and fıxed point problems of semigroups in Hilbert spaces

D. R. Sahu, G. Marino, V. Colao, 2012 .

CONVERGENCE OF APPROXIMATING PATHS TO SOLUTIONS OF VARIATIONAL INEQUALITIES INVOLVING NON-LIPSCHITZIAN MAPPINGS

Daya Ram Sahu, D. R. Sahu, J. Jung, 2008 .

Approximation of fixed points of uniformly R-subweakly commuting mappings

D. R. Sahu, Ismat Beg, S. D. Diwan, 2006 .

Strong Convergence of Weighted Averaged Approximants of Asymptotically Nonexpansive Mappings in Banach Spaces without Uniform Convexity

D. R. Sahu, 2006 .

Inertial normal S-type Tseng's extragradient algorithm for solution of variational inequality problems

Daya Ram Sahu, Amit Kumar Singh, D. R. Sahu, 2021, RAIRO Oper. Res..

Inertial S-type Tseng’s extragradient Algorithm for solution of Variational Inequality Problems

D. R. Sahu, D. Sahu, A. K. Singh, 2021 .

On a variable metric iterative method for solving the elastic net problem

D. R. Sahu, Liya Liu, X. Qin, 2020, Mathematical Methods in the Applied Sciences.

First Galley Proofs ON CONVERGENCE ANALYSIS OF AN ITERATIVE ALGORITHM FOR FINDING COMMON SOLUTION OF GENERALIZED MIXED EQUILIBRIUM PROBLEMS AND FIXED POINT PROBLEMS

D. R. Sahu, N. Wong, D. Sahu, 2008 .

APPROXIMATING FIXED POINTS OF NONEXPANSIVE TYPE MAPPINGS IN BANACH SPACES WITHOUT UNIFORM CONVEXITY

D. R. Sahu, S. Kang, D. Sahu, 2013 .

Proximal point algorithms based on S-iterative technique for nearly asymptotically quasi-nonexpansive mappings and applications

D. R. Sahu, S. Kang, D. Sahu, 2020, Numerical Algorithms.

Perturbed iterative methods for a general family of operators: convergence theory and applications

D. R. Sahu, Jen-Chih Yao, N. Wong, 2020 .

On convergence analysis of an iterative algorithm for finding common solution of generalized mixed equilibrium problems and fixed point problems

D. R. Sahu, Jen-Chih Yao, N. Wong, 2009 .