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21. Nonlinear Implicit Iterative Method And Regularization GMRES Method For Solving Ill-posed Problems
22. Well-posed Problems For Density Evolution Equations In Stochastic Models
23. Several Type Of Iterative Methods For Solving Nonlinear Ill-Posed Problems
24. The Study Of The Regularization Methods For Two Classes Of Ill-posed Problems
25. Regularization Theory And Algorithm For The Inverse Problems Of Elliptic Partial Differential Equations
26. Regularization Algorithms For Solving Ill-posed Matrix Equations Arising From Geophysical Inversions
27. Some Ill-posed Problems For Elliptic And Parabolic Equations
28. Studies On Some Inverse Problems For The Helmholtz Equation
29. One Scheme Which Maybe Improve The Forecasting Ability Of The Global (Regional) Assimilation And Prediction System
30. Studies On Numerical Methods For Several Inverse Problems For Parabolic Equations
31. Numerical Differentiation And Its Application
32. Origin Of Theory Of Partial Differential Equations
33. The Numeircal Computation Of Direct And Inverse Scattering Problems For Helmholtz Equation With Periodic Structure
34. Regularization Methods For Some Ill-posed Problems
35. Solving Methods For Several Kinds Of Ill-posed Problems Of Mathematical Physics
36. Partial Differential Mathematical Models For Lifelong Immune Infectious Diseases With The Human Factors And Properly Posed Problems Of Their Definite Solutions
37. Properly Posed Problem Of Solution And Asymptotic Solution Of Kolmogorov Backward Differential Equation
38. The Genetic Algorithms For Solving Inverse Problem Of Parobolic Equation
39. Application Of Total Variation-Based Regularization To The Inverse Problem Of A Kind Of Heat Equation
40. The Mollification Method And Its Application
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