Pages that link to "Item:Q2404286"
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The following pages link to Problem of determining the permittivity in the stationary system of Maxwell equations (Q2404286):
Displaying 17 items.
- Recovering two coefficients in an elliptic equation via phaseless information (Q667775) (← links)
- Phaseless inverse problems with interference waves (Q1615430) (← links)
- Phaseless inverse problems that use wave interference (Q1673678) (← links)
- Plane wave solutions to the equations of electrodynamics in an anisotropic medium (Q2010206) (← links)
- An inverse problem for a generalized kinetic equation in semi-geodesic coordinates (Q2049433) (← links)
- Unique determinations in inverse scattering problems with phaseless near-field measurements (Q2188153) (← links)
- Inverse problem of electrodynamics for anisotropic medium: linear approximation (Q2207583) (← links)
- Phaseless inverse problems for Schrödinger, Helmholtz, and Maxwell equations (Q2207584) (← links)
- An inverse phaseless problem for electrodynamic equations in an anisotropic medium (Q2304371) (← links)
- Numerical method for determining the dependence of the dielectric permittivity on the frequency in the equation of electrodynamics with memory (Q2306040) (← links)
- Determination of permittivity from the modulus of the electric strength of a high-frequency electromagnetic field (Q2424383) (← links)
- Reconstruction of Permittivity from the Modulus of a Scattered Electric Field (Q4558317) (← links)
- A phaseless inverse problem for electrodynamic equations in the dispersible medium (Q5090280) (← links)
- The problem of finding the kernels in the system (Q5882901) (← links)
- 2D kernel identification problem in viscoelasticity equation with a weakly horizontal homogeneity (Q5882956) (← links)
- Memory kernel reconstruction problems in the integro‐differential equation of rigid heat conductor (Q6088337) (← links)
- Inverse problem on determining two kernels in integro-differential equation of heat flow (Q6553361) (← links)