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Inverse Sturm-Liouville problem with polynomials in the boundary condition and multiple eigenvalues inverse Sturm-Liouville problems with polynomials in the boundary conditions. Local solvability
Inverse Sturm–Liouville Problem with Spectral Parameter in the Boundary Conditions and the polynomials of the boundary condition from a part of the spectrum is proved. Furthermore, our main results
Laguerre polynomials in the forward and backward wave profile description for the wave equation on an interval with the robin condition or the attached mass conditionWe obtain a formula describing the forward and backward wave profile for the solution of an initial-boundary
Solving the inverse Sturm–Liouville problem with singular potential and with polynomials in the boundary conditions in the boundary conditions. The uniqueness of recovering the potential and the polynomials from the Weyl function
Local solvability and stability for the inverse Sturm-Liouville problem with polynomials in the boundary conditions parameter in the boundary conditions. The proof method is constructive. It is based on the reduction
On generalized Melvin solutions for Lie algebras of rank 3 boundary conditions imposed. It was conjectured earlier that these functions should be polynomials (the so
Inverse Sturm-Liouville problem with singular potential and spectral parameter in the boundary conditions-Lieberman-type problem with polynomial dependence on the spectral parameter in the both boundary conditions. © 2024
Elastic solutions for a pressurised tube with given exterior displacements the displacements at n+1 levels of the exterior surface and a constant pressure and the 'sliding condition
Elastic solutions for a pressurised tube with given exterior displacements the displacements at n+1 levels of the exterior surface and a constant pressure and the 'sliding condition
Reconstruction of the velocities and pressures for a viscous fluid in a hollow cylinder. This solution can be named the interpolation solution. The solution is reduced to a succession of plane boundary
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