On the formulation of the Cauchy problem for matrix factorizations of the Helmholtz equation
DA Juraev, MJO Jalalov… - Engineering …, 2023 - publish.mersin.edu.tr
In this paper, we are talking about the formulation of the Cauchy problem for matrix
factorizations of the Helmholtz equation in two-dimensional and three-dimensional bounded …
factorizations of the Helmholtz equation in two-dimensional and three-dimensional bounded …
[PDF][PDF] REGULARIZATION OF THE CAUCHY PROBLEM FOR MATRIX FACTORIZATIONS OF THE HELMHOLTZ EQUATION ON A TWO-DIMENSIONAL BOUNDED …
In this paper, the problem of continuation of the ill-posed Cauchy problem solution's is
studied for matrix factorizations of the Helmholtz equation in a two-dimensional bounded …
studied for matrix factorizations of the Helmholtz equation in a two-dimensional bounded …
Fundamental solution for the Helmholtz equation
DA Juraev - Engineering Applications, 2023 - publish.mersin.edu.tr
This paper deals with the construction of a family of fundamental solutions of the Helmholtz
equation, parameterized by an entire function with certain properties. Functions that possess …
equation, parameterized by an entire function with certain properties. Functions that possess …
[PDF][PDF] On the solution of the ill-posed Cauchy problem for elliptic systems of the first order
DA Juraev, AA Tagiyeva, JD Bulnes and GX-G. Yue Communicated by Vagif Ibrahimov
Abstract: In this paper, we consider the problem of recovering solutions of matrix …
Abstract: In this paper, we consider the problem of recovering solutions of matrix …
Towards predictive Vietnamese human resource migration by machine learning: A case study in northeast Asian countries
Labor exports are currently considered among the most important foreign economic sectors,
implying that they contribute to a country's economic development and serve as a strategic …
implying that they contribute to a country's economic development and serve as a strategic …
[PDF][PDF] The solution of the ill-posed Cauchy problem for matrix factorizations of the Helmholtz equation in a multidimensional bounded domain
DA Juraev - Palestine Journal of Mathematics, 2022 - researchgate.net
In this paper, the problem of continuation of the solution of the ill-posed Cauchy problem for
matrix factorizations of the Helmholtz equation in a multidimensional bounded domain is …
matrix factorizations of the Helmholtz equation in a multidimensional bounded domain is …
A novel numerical optimality technique to find the optimal results of Volterra integral equation of the second kind with discontinuous kernel
In this study we consider linear and nonlinear Volterra integral equations (VIEs) of the
second kind with discontinuous kernel. A novel iterative method using floating point …
second kind with discontinuous kernel. A novel iterative method using floating point …
Approximate solutions of the Helmholtz equation on the plane
The study delves into the persistent analysis and reliability assessment of the solution to the
Cauchy problem for the Helmholtz equation, within a defined area, using the known values …
Cauchy problem for the Helmholtz equation, within a defined area, using the known values …
Results on building fractional matrix differential equation systems using a class of block matrices
In this paper, some important objectives have been achieved, which are as follows: First, we
present a method of the inverse for a class of non-singular block matrices and some …
present a method of the inverse for a class of non-singular block matrices and some …
[PDF][PDF] The Cauchy problem for matrix factorizations of the Helmholtz equation in a multidimensional bounded domain
DA Juraev - Algebraic and Geometric Methods of Analysis, 2020 - researchgate.net
It is known that the Cauchy problem for elliptic equations is unstable relatively small change
in the data, ie, is incorrect (Hadamard's example). In unstable problems the image of the …
in the data, ie, is incorrect (Hadamard's example). In unstable problems the image of the …