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Solution of the Fredholm Equation of the First Kind by the Mesh Method with the Tikhonov Regularization. For its regularization, Tikhonov’s stabilizer is implemented. To solve the problem, we use the mesh method
Construction of a Carleman Function Based on the Tikhonov Regularization Method in an Ill-Posed Problem for the Laplace EquationBased on the Tikhonov regularization method, we explicitly construct a Carleman function in an ill
Solution of the Fredholm equation of the first kind by mesh method with Tikhonov regularization regularization, the stabilizer of A.N. Tikhonov is implied. To solve the problem, we use the mesh method in which
Convergence of the grid method for the Fredholm equation of the first kind with Tikhonov regularization of the first kind using the A. N. Tikhonov regularizer. The convergence theorem for this method was formulated
Inverse Problem for the Equation Managementscope the regularization method of Tikhonov.
The Problem of Continuation of the Newtonian Potential in a Cylinder of Circular Cross Section is obtained. To construct it, Tikhonov's regularization method was used.
On an Inverse Problem to a Mixed Problem for the Poisson Equation equation. The Tikhonov method of regularization using principle of minimum smoothing was applied
INVERSE PROBLEM FOR THE NEWTONIAN POTENTIAL FOR INFINITELY THIN BODY IN STRATIFIED MEDIA the regularization method of Tikhonov.
INVERSE PROBLEM FOR THE NEWTONIAN POTENTIAL FOR BODY OF CONSTANT THICKNESS IN STRATIFIED MEDIA method of Tikhonov.
Identification of time-dependent coefficients of heat transfer by the method of suboptimal stage-by-stage optimization heat conduction equation. To solve the posed IHCP a modified method of suboptimal stage
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