id	author	title	date	pages	extension	mime	words	sentence	flesch	summary	cache	txt
t722h70625t	Kelsey DiPietro	Adaptive Moving Mesh Methods for Partial Differential Equations	2019		.txt	text/plain	349	14	35	Beyond the contribution of r-adaptive moving mesh methods based on the Monge-Ampére equation for fourth order PDEs posed on rectangular domains, this thesis gives a finite difference approximation of the Monge-Ampere equation for mesh generation and adaptation for solving PDEs on curved domains. We provide a boundary mapping between a fixed, uniform rectangular domain to an adaptive, curved physical domain that is applicable to convex and select non-convex domains.	cache/t722h70625t.txt	txt/t722h70625t.txt