On the finite volume element method
Z Cai - Numerische Mathematik, 1990 - Springer
The finite volume element method (FVE) is a discretization technique for partial differential
equations. It uses a volume integral formulation of the problem with a finite partitioning set of …
equations. It uses a volume integral formulation of the problem with a finite partitioning set of …
Coh-Metrix: Analysis of text on cohesion and language
Advances in computational linguistics and discourse processing have made it possible to
automate many language- and text-processing mechanisms. We have developed a computer …
automate many language- and text-processing mechanisms. We have developed a computer …
Convergence of a multiscale finite element method for elliptic problems with rapidly oscillating coefficients
We propose a multiscale finite element method for solving second order elliptic equations
with rapidly oscillating coefficients. The main purpose is to design a numerical method which …
with rapidly oscillating coefficients. The main purpose is to design a numerical method which …
[BOOK][B] Automated evaluation of text and discourse with Coh-Metrix
Coh-Metrix is among the broadest and most sophisticated automated textual assessment
tools available today. Automated Evaluation of Text and Discourse with Coh-Metrix describes …
tools available today. Automated Evaluation of Text and Discourse with Coh-Metrix describes …
[HTML][HTML] Direct conversion of fibroblasts to neurons by reprogramming PTB-regulated microRNA circuits
The induction of pluripotency or trans-differentiation of one cell type to another can be
accomplished with cell-lineage-specific transcription factors. Here, we report that repression of a …
accomplished with cell-lineage-specific transcription factors. Here, we report that repression of a …
Recovery-based error estimator for interface problems: conforming linear elements
This paper studies a new recovery-based a posteriori error estimator for the conforming
linear finite element approximation to elliptic interface problems. Instead of recovering the …
linear finite element approximation to elliptic interface problems. Instead of recovering the …
First-order system least squares for second-order partial differential equations: Part I
This paper develops ellipticity estimates and discretization error bounds for elliptic equations
(with lower-order terms) that are reformulated as a least-squares problem for an equivalent …
(with lower-order terms) that are reformulated as a least-squares problem for an equivalent …
The finite volume element method for diffusion equations on general triangulations
This paper develops discretization error estimates for the finite volume element method on
general triangulations of a polygonal domain in $\mathcal{R}^2 $ using a special type of …
general triangulations of a polygonal domain in $\mathcal{R}^2 $ using a special type of …
Question Understanding Aid (QUAID) a web facility that tests question comprehensibility
… zhiqiang cai is a research scientist in the University of Memphis Department of Psychology.
max m. louwerse is a professor in the University of Memphis Department of Psychology. …
max m. louwerse is a professor in the University of Memphis Department of Psychology. …
First-order system least squares for second-order partial differential equations: Part II
This paper develops a least-squares functional that arises from recasting general second-order
uniformly elliptic partial differential equations in $n=2$ or 3 dimensions as a system of …
uniformly elliptic partial differential equations in $n=2$ or 3 dimensions as a system of …