In this paper, we consider an inverse problem to simultaneously reconstruct the source term
and initial data associated with a parabolic equation based on the additional temperature …

Descent gradient methods are the most frequently used algorithms for computing
regularizers of inverse problems. They are either directly applied to the discrepancy term …

To assess the structural health and remaining useful life of wind turbines within wind farms,
the site-specific structural response and modal parameters of the primary structures are …

In this paper we study the inverse problem of identifying the diffusion matrix in an elliptic
PDE from measurements. The convex energy functional method with Tikhonov …

In the present paper we investigate the inverse problem of identifying simultaneously the
diffusion matrix, source term and boundary condition in the Neumann boundary value …

The main purpose of this paper is to identify the dynamic forces between the conical pick
and the coal‐seam. According to the theory of time domain method, the dynamic force …

In this paper we study an inverse problem governed by a constrained nonlinear elliptic quasi-
variational hemivariational inequality. The inequality involves two nondifferentiable functions …

This paper is concerned with elliptic variational inequalities that depend on two parameters.
First, we investigate the dependence of the solution of the forward problem on these …

In this paper, we investigate an inverse problem in electrical impedance tomography. Based
on measured data and the sparsity of conductivity coefficients, we use sparse regularization …

This work is devoted to the nonlinear inverse problem of identifying the reaction coefficient in
an elliptic boundary value problem from single Cauchy data on a part of the boundary. We …