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1. Optimal Control Of Differential Equations
2. Research On The Regularization Solutions Of Ill-Posed Problems In Geodesy
3. On The Properties Of Atmospheric Circulation Equation And Analytic Solution Computation
4. Integral Equation Methods For Inverse Problems And Boundary Value Problems In Mathematical Physics
5. Survey Data Modeling And Semiparametric Estmating
6. Admissible Perturbation, Controllability And Robust Stability Of Distributed Parameter Systems
7. Study On Some Nonlinear Problems In The Reproducing Kernel Space
8. Investigation Of A Well-Posed Wavelet Method To Analyse Flexural Beams/Plates And Nonlinear Vibrations
9. Regularization Methods For Several Inverse Problems Related To Heat Conduction In Symmetric Region
10. Strichartz Estimates And Well-Posed Problems For Nonlinear Wave Equation
11. Well-posedness And Uniqueness For Some Optimization And Approximation Problems
12. Singularity And Properly Posed Interpolation Problems Of Some Spline Spaces
13. Some Newton-Type Regularization Methods With Double Parameters For Solving Nonlinear Ill-Posed Problems
14. Regularization Of Inverse Problems In Mathematical Physics
15. Regularized Gradient Method For Ill-posed Operator Equation
16. CTSVD Method And Numerical Differentiation
17. Regularied Methods For Ill-posed Problems
18. The Study Of Dynamical System Methods For Nonlinear Ill-Posed Problems
19. Research Of Forward Using Finite Element Method And Regularized Inversion Using Hybrid Genetic Algorithm In Magnetotelluric Sounding
20. Study On Some Inverse Problems In Oil Geophysical Prospecting
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