A. Carasso

most citedData assimilation in 2D nonlinear coupled sound and heat flow, using a stabilized explicit finite difference scheme marched backward in time

1 citations · 1 across the 2 of their papers we have counts for

collaborators

3 papers

physics.ins-det2025

Linnik point spread functions, time-reversed logarithmic diffusion equations, and blind deconvolution of electron microscope imagery

Alfred S. Carasso, Andras E. Vladar

A non iterative direct blind deconvolution procedure, previously used successfully to sharpen Hubble Space Telescope imagery, is now found useful in sharpening nanoscale scanning e…

math.NA2025★ 1 cited

Data assimilation in 2D nonlinear coupled sound and heat flow, using a stabilized explicit finite difference scheme marched backward in time

Alfred S. Carasso

This paper considers the ill-posed data assimilation problem associated with hyperbolic/parabolic systems describing 2D coupled sound and heat flow. Given hypothetical data at time…

math.NA2024

Data assimilation in 2D incompressible Navier-Stokes equations, using a stabilized explicit $O (Δ t)^{2}$ leapfrog finite difference scheme run backward in time

Alfred S. Carasso

For the 2D incompressible Navier-Stokes equations, with given hypothetical non smooth data at time $T > 0$ that may not correspond to an actual solution at time $T$ , a previously d…

Linnik point spread functions, time-reversed logarithmic diffusion equations, and blind deconvolution of electron microscope imagery

Data assimilation in 2D nonlinear coupled sound and heat flow, using a stabilized explicit finite difference scheme marched backward in time

Data assimilation in 2D incompressible Navier-Stokes equations, using a stabilized explicit O(Δt)2 leapfrog finite difference scheme run backward in time

Data assimilation in 2D incompressible Navier-Stokes equations, using a stabilized explicit $O (Δ t)^{2}$ leapfrog finite difference scheme run backward in time