18 citations · 30 across the 18 of their papers we have counts for
4 papers · 1 filter
High dimensional finite elements for multiscale Maxwell wave equations
Van Tiep Chu, Viet Ha Hoang
We develop an essentially optimal numerical method for solving multiscale Maxwell wave equations in a domain . The problems depend on scales: one macro…
Reconciling Bayesian and perimeter regularization for binary inversion
Oliver R. A. Dunbar, Matthew M. Dunlop, Charles M. Elliott +2
A central theme in classical algorithms for the reconstruction of discontinuous functions from observational data is perimeter regularization via the use of the total variation. On…
Homogenization of multiscale Maxwell wave equations
Van Tiep Chu, Viet Ha Hoang
We study homogenization of multiscale Maxwell wave equation that depends on separable microscopic scales in a domain on a finite time interval .…
Bayesian Multiscale Finite Element Methods. Modeling missing subgrid information probabilistically
Y. Efendiev, W. T. Leung, S. W. Cheung +3
In this paper, we develop a Bayesian multiscale approach based on a multiscale finite element method. Because of scale disparity in many multiscale applications, computational mode…