267 results on '"Sharma, Janak Raj"'
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2. A fractional Traub-Steffensen-type method for solving nonlinear equations
3. Multi-step methods for equations
4. Generalized convergence conditions for the local and semilocal analyses of higher order Newton-type iterations
5. A Computationally Efficient Sixth-Order Method for Nonlinear Models
6. Semilocal convergence analysis of an efficient Steffensen-type fourth order method
7. A new class of derivative-free root solvers with increasing optimal convergence order and their complex dynamics
8. A simple yet efficient two-step fifth-order weighted-Newton method for nonlinear models
9. Simple yet highly efficient numerical techniques for systems of nonlinear equations
10. An excellent derivative-free multiple-zero finding numerical technique of optimal eighth order convergence
11. Reduced cost numerical methods of sixth-order convergence for systems of nonlinear models
12. An Optimal Family of Eighth-Order Methods for Multiple-Roots and Their Complex Dynamics.
13. A family of derivative-free methods for solving nonlinear equations
14. A class of computationally efficient numerical algorithms for locating multiple zeros
15. An excellent numerical technique for multiple roots
16. A class of accurate Newton–Jarratt-like methods with applications to nonlinear models
17. An efficient class of Traub-Steffensen-type optimal order multiple root solvers
18. Optimal Fourth-Order Methods for Multiple Zeros: Design, Convergence Analysis and Applications.
19. Efficient Ostrowski-like methods of optimal eighthand sixteenth order convergence and their dynamics
20. Expanding the Applicability of Four Iterative Methods for Solving Least Squares Problems
21. On a general class of optimal order multipoint methods for solving nonlinear equations
22. On a reduced cost derivative-free higher-order numerical algorithm for nonlinear systems
23. Newton-like methods with increasing order of convergence and their convergence analysis in Banach space
24. Efficient methods of optimal eighth and sixteenth order convergence for solving nonlinear equations
25. A novel family of weighted-Newton optimal eighth order methods with dynamics
26. Local convergence of a Newton–Traub composition in Banach spaces
27. Local convergence of Newton-HSS methods with positive definite Jacobian matrices under generalized conditions
28. SIMPLE AND EFFICIENT FIFTH ORDER SOLVERS FOR SYSTEMS OF NONLINEAR PROBLEMS
29. Some novel optimal eighth order derivative-free root solvers and their basins of attraction
30. A new family of optimal eighth order methods with dynamics for nonlinear equations
31. A novel family of composite Newton–Traub methods for solving systems of nonlinear equations
32. Three-Step Derivative-Free Method of Order Six.
33. Improved Chebyshev–Halley methods with sixth and eighth order convergence
34. Simple yet highly efficient numerical techniques for systems of nonlinear equations
35. Semilocal convergence analysis of an efficient Steffensen-type fourth order method
36. Higher order Traub–Steffensen type methods and their convergence analysis in Banach spaces
37. A simple yet efficient two-step fifth-order weighted-Newton method for nonlinear models
38. Improved Newton-like methods for solving systems of nonlinear equations
39. A Unified Local-Semilocal Convergence Analysis of Efficient Higher Order Iterative Methods in Banach Spaces
40. An efficient derivative free family of fourth order methods for solving systems of nonlinear equations
41. An efficient family of weighted-Newton methods with optimal eighth order convergence
42. An efficient fifth order method for solving systems of nonlinear equations
43. AN EFFICIENT DERIVATIVE FREE ITERATIVE METHOD FOR SOLVING SYSTEMS OF NONLINEAR EQUATIONS
44. Higher order Traub–Steffensen type methods and their convergence analysis in Banach spaces.
45. Numerical Solution of Nonlinear Problems with Multiple Roots Using Derivative-Free Algorithms.
46. A class of computationally efficient Newton-like methods with frozen inverse operator for nonlinear systems.
47. On efficient weighted-Newton methods for solving systems of nonlinear equations
48. Ball convergence of the Newton–Gauss method in Banach space
49. Simple yet efficient Newton-like method for systems of nonlinear equations
50. Efficient derivative-free numerical methods for solving systems of nonlinear equations
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