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Knopf, Dan - Department of Mathematics, University of Texas at Austin
Global regularity of the reector problem Princeton University
Math 408C: Differential and Integral Calculus Spring Semester 2011
CROSS CURVATURE FLOW ON A NEGATIVELY CURVED SOLID TORUS
Math 408C: Dierential and Integral Calculus Fall Semester 2009
MINIMALLY INVASIVE SURGERY FOR RICCI FLOW SINGULARITIES
Math 427K: Advanced Calculus for Applications I Unique Number 58870
Formal matched asymptotics for degenerate Ricci flow neckpinches
ESTIMATING THE TRACE-FREE RICCI TENSOR IN RICCI Abstract. An important and natural question in the analysis of Ricci flow
ASYMPTOTIC STABILITY OF THE CROSS CURVATURE FLOW AT A HYPERBOLIC METRIC
PRECISE ASYMPTOTICS OF THE RICCI FLOW NECKPINCH SIGURD ANGENENT & DAN KNOPF
POSITIVITY OF RICCI CURVATURE UNDER THE KHLERRICCI FLOW
AN EXAMPLE OF NECKPINCHING FOR RICCI FLOW ON Sn+1 SIGURD ANGENENT AND DAN KNOPF
Math 392C: Riemannian Geometry Fall Semester 2010: Unique Number 55765
Optimal Geometry in Nature, Art, and Mathematics TC 310: Modes of Reasoning --Unique Number 43550
Math 427K: Advanced Calculus for Applications I Engineering Honors
Math 382D: Dierential Topology Spring Semester 2008
Gradient Ricci solitons: the comparison geometry point of view
Detecting Einstein nilradicals Michael Jablonski
Homogeneous Ricci ows and solitons Jorge Lauret
A generalization of Caarelli's Contraction Theorem via (reverse) heat-ow
LINEAR STABILITY OF HOMOGENEOUS RICCI SOLITONS CHRISTINE GUENTHER, JAMES ISENBERG, AND DAN KNOPF
Regularity of optimal transportation maps on multiple products of spheres
Coffeehouses Dhaba Joy 2900 Guadalupe, 320-0705 Ice Cream/Sno-cone
Math 365G: Curves and Surfaces Unique Number 57155
LOCAL MONOTONICITY AND MEAN VALUE FORMULAS FOR EVOLVING RIEMANNIAN MANIFOLDS
CONVERGENCE AND STABILITY OF LOCALLY -INVARIANT SOLUTIONS OF RICCI FLOW
Math 427K: Advanced Calculus for Applications I Unique Number 55160
Neckpinch dynamics for asymmetric surfaces evolving by mean curvature flow
Math 427K: Advanced Calculus for Applications I Math Honors
