Pages that link to "Item:Q1820925"

The following pages link to Construction of a two-dimensional Schrödinger operator with given scattering amplitude at fixed energy (Q1820925):

Displaying 16 items.

• Multidimensional inverse spectral problem for the equation \(-\Delta \psi -(v(x)-Eu(x))\psi =0\) (Q581780) (← links)
• Algorithmically verifiable characterization of the class of scattering amplitudes for small potentials (Q923274) (← links)
• The \(\bar{\partial}\)-approach to monochromatic inverse scattering in three dimensions (Q941863) (← links)
• Two-dimensional Schrödinger operator: inverse scattering transform and evolutional equations (Q1086753) (← links)
• Reconstruction of a two-dimensional Schrödinger operator from the scattering amplitude for fixed energy (Q1099010) (← links)
• Two-dimensional ``inverse scattering problem'' for negative energies and generalized-analytic functions. I: Energies below the ground state (Q1120080) (← links)
• The inverse scattering problem on a fixed energy level for two- dimensional Schrödinger operator (Q1188100) (← links)
• Transform operators in a two-dimensional inverse problem for a finite domain (Q1376846) (← links)
• Transparent potentials at fixed energy in dimension two. Fixed-energy dispersion relations for the fast decaying potentials (Q1908072) (← links)
• Rapidly converging approximation in inverse quantum scattering in dimension \(2\). (Q1966543) (← links)
• Asymptotic behavior of the Jost function of a two-dimensional Schrödinger operator (Q2276677) (← links)
• Recovery of \(L^p\)-potential in the plane (Q2406551) (← links)
• Riemann-Hilbert problem approach for two-dimensional flow inverse scattering (Q2928114) (← links)
• Inverse scattering problem for the two-dimensional Schrödinger operator at a fixed negative energy and generalized analytic functions (Q3483748) (← links)
• Examples of solution of the inverse scattering problem and the equations of the Novikov–Veselov hierarchy from the scattering data of point potentials (Q5220230) (← links)
• Two-dimensional stationary Schrödinger equation via the ∂¯-dressing method: New exactly solvable potentials, wave functions, and their physical interpretation (Q5245774) (← links)