Ill-posed problem - Globe Thesis

Keyword [Ill-posed problem] Result: 81 - 100 \| Page: 5 of 6
81.	Research On Several Key Problems Of Ill-posed And Robust Total Least Squares Method
82.	Research On Inverse Problems Of The Heat Equation With Time-dependent Coefficient And The Integral Equation And Application Of The Variational Iteration Method
83.	Iteration Methods For Solving Two Types Of Inverse Heat Conduction Problems
84.	Researches On Four Numerical Methods For Complex Symmetric,Linear Complementarity And Linear Discrete Ill-posed Problems
85.	Integral Equation Methods For The Source Term Inversion Of A Class Of Time Fractional Heat Conduction Equation
86.	Two Regularization Strategies For Solving A Cauchy Problem Of The Modified Helmholtz Equation
87.	Research On Numerical Solution Of Multidimensional First Kind Of Fredholm Integral Equation
88.	Regularization Methods And Algorithms For Three Kinds Ill-posed Problems On Spherically Symmetric Domain
89.	Regularization Methods And Algorithms For Ill-posed Problems Of Two Kinds Partial Differential Equation
90.	Regularization Method And Algorithm For Inverse Problem Of Time Fractional Diffusion Equation
91.	Extract Spectral Function With Deep Learning Method
92.	The Research On Stable Downward Continuation Based On Inverse Algorithm
93.	A Regularization Method For A Class Of Fractional Order Equations
94.	Reconstruction Methods For An Inverse Diffraction Problem
95.	Two Kinds Of Wavelet Approximation Methods For Sloving The Backward Heat Conduction Problem
96.	Regularization Methods And Algorithms For Ill-posed Problems Of Several Kinds Time-fractional Diffusion Equation
97.	Regularization Methods And Algorithms For The Inverse Problems Of Fractional Rayleigh-stokes Equation And Potential-free Field Schr(?)dinger Equation
98.	Cubic B-spline Method For Numerical Solution Of Time Fractional Differential Equations
99.	Two Kinds Of Regularization Methods And Error Estimation For The Cauchy Problem Of Helmholtz Equation
100.	The Water Droplet Spectrum Is Calculated From The Scattering Characteristic Curve Of The Cloud
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