29 citations · 49 across the 7 of their papers we have counts for
7 papers
A logarithmic estimate for inverse source scattering problem with attenuation in a two-layered medium
Mozhgan Nora Entekhabi, Ajith Gunaratne
The paper aims a logarithmic stability estimate for the inverse source problem of the one-dimensional Helmholtz equation with attenuation factor in a two layer medium. We establish…
Boundary Continuity of Nonparametric Prescribed Mean Curvature Surfaces
Mozhgan, Entekhabi, Kirk E. Lancaster
We investigate the boundary behavior of variational solutions of Dirichlet problems for prescribed mean curvature equations at smooth boundary points where certain boundary curvatu…
Increasing stability in acoustic and elastic inverse source problems
Mozhgan Nora Entrekhabi, Victor Isakov
We study increasing stability in the inverse source problems for the Helmholtz equation and the classical Lame system from (minimal) boundary data at multiple wave numbers. By usin…
Bernstein Functions and Radial Limits of Prescribed Mean Curvature Surfaces
Mozhgan Entekhabi, Kirk E. Lancaster
The radial limits at a point of the boundary of the domain of a bounded variational solution of Dirichlet or contact angle boundary value probl…
On increasing stability in the two dimensional inverse source scattering problem with many frequencies
Mozhgan Nora Entekhabi, Victor Isakov
In this paper, we will study increasing stability in the inverse source problem for the Helmholtz equation in the plane when the source term is assumed to be compactly supported in…
Radial Limits of Capillary Surfaces at Corners
Mozhgan, Entekhabi, Kirk Lancaster
Consider a solution of a prescribed mean curvature equation \[ {\rm div}\left(\frac{\nabla f}{\sqrt{1+|\nabla f|^{2}}}\right)=2H(x,f) \ \ \ \ {\rm in} \ \ Ω\subset…
Radial Limits of Bounded Nonparametric PMC Surfaces
Mozhgan Entekhabi, Kirk E. Lancaster
Consider a solution of a prescribed mean curvature equation \[ {\rm div}\left(\frac{\nabla f}{\sqrt{1+|\nabla f|^{2}}}\right)=2H(x,f) \ \ \ \ {\rm in} \ \ Ω, \] whe…