Research Statement Theory and Computation of Optimal Geometry John M. Sullivan July 2003 My research in optimal geometry involves a unique combination of mathematical theory and numerical experiments. Traditionally, pure

First Page		Document Content
Date: 2003-07-17 22:04:18 Geometric topology Differential geometry Surfaces Differential topology Willmore energy Minimal surface Foam Minimax eversion Differential geometry of surfaces Ropelength Knot Sphere		Research Statement Theory and Computation of Optimal Geometry John M. Sullivan July 2003 My research in optimal geometry involves a unique combination of mathematical theory and numerical experiments. Traditionally, pure Add to Reading List Source URL: torus.math.uiuc.edu Download Document from Source Website File Size: 45,42 KB Share Document on Facebook

	The classification of doubly periodic minimal tori with parallel ends Joaqu´ın P´erez∗, Magdalena Rodr´ıguez∗ and Martin Traizet June 21, 2004 Abstract. Let K be the space of properly embedded minimal tori in q DocID: 1rtz7 - View Document
	Singularities of the asymptotic completion of developable M¨obius strips Kosuke Naokawa Email: Let U be an open domain in Euclidean two-space R2 and f : U −→ R3 a C ∞ map. A point p ∈ U DocID: 1rq0Q - View Document
	Some remarkable geometry – 2D and 3D – ancient and modern Adrian Oldknow The ancient Greeks defined an important class of plane curves as `conic sections’ i.e. the shapes formed when a cone is cut by a plane. Th DocID: 1roEH - View Document
	TRANSLATOR’S NOTE In preparing this translation, my assumption has been that the interested audience likely consists of both mathematicians and historians of mathematics. To satisfy the latter, I have attempted, as nea DocID: 1ro3X - View Document
	arXiv:1505.06764v2 [math.DG] 9 NovFinite topology minimal surfaces in homogeneous three-manifolds William H. Meeks III∗ DocID: 1rnI1 - View Document