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1. Global Convergence Properties Of Conjugate Gradient Methods
2. The Theorey And Unified Algorithm For Minimization Of Locally Lipschitzian Functions
3. Quasi-Newton Methods And Their Convergence Properties
4. Nonlinear Conjugate Gradient Methods For Optimization Problems
5. Combination And Applications Of Filter Technique And Nonmonotone Technique In Numerical Optimization
6. A Class Of Conjugate Gradient Methods And The Convergence
7. Filter Line Search Methods For Nonlinear Optimization
8. Smoothing Methods For The Solution Of Systems Of Equalities And Inequalities
9. Filter Method For Solving Nonlinear Optimization Problems
10. Conjugate Gradient Methods For Unconstrained Optimizatlon
11. Some Multigrid Methods For Solving The P-Laplacian Equations
12. On Global Convergence Of Nonlinear Conjugate Gradient Method
13. Research On The Shamanskii Modification Of The Newton Method
14. A Class Of Conjugate Gradient Methods
15. Some New Nonlinear Conjugate Gradient Methods
16. Genetic Algorithms Based On Smoothing Technique And Line Search For Global Optimization
17. A Modified PRP Formula For Unconstrained Optimization Problems
18. Two Nonmonotone Algorithms For Composite Nonsmooth Programming Problems
19. Application Of BFGS (MBFGS, CBFGS) In Trust Region Line Search Method
20. Study On The Global Convergence Of The Nonlinear Conjugate Gradient Method With SWP Line Search
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