Mese, Chikako - Department of Mathematics, Johns Hopkins University

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Mese, Chikako - Department of Mathematics, Johns Hopkins University

MAT110.439 Introduction to Differential Geometry Instructor: Chikako Mese
Superrigidity of Hyperbolic Buildings Georgios Daskalopoulos
Regularity of harmonic maps from a flat complex Chikako Mese
On the Singular Set of Harmonic Maps into DM-Complexes
The Plateau Problem in Alexandrov Spaces Chikako Mese 1
SYLLABUS 110.607 Complex Analysis
Local uniformization and free boundary regularity of minimal singular surfaces
Harmonic maps from a simplicial complex and geometric rigidity
Some Properties of Minimal Surfaces in Singular Spaces
Fixed point and rigidity theorems for harmonic maps into NPC spaces
The Structure of Singular Spaces of Dimension 2
SOLUTIONS FOR MIDTERM FOR 110 405 Answer all five questions. The first two questions are short answer. Fully justify your
On the Intrinsic Differentiability Theorem of Gromov-Schoen
Harmonic maps between singular spaces I Georgios Daskalopoulos1
Harmonic maps from 2-complexes Georgios Daskalopoulos1
The parameterized Steiner problem and the singular Plateau problem via energy
A Variational Construction of the Teichmuller Map Chikako Mese
Harmonic Maps into Surfaces with an Upper Curvature Bound
Harmonic Maps Between Surfaces and Teichmuller Spaces Chikako Mese
The Curvature of Minimal Surfaces in Singular Spaces Chikako Mese
MAT110.405 Real Analysis Instructor: Chikako Mese
MATH 405 -FALL 2006 -MIDTERM EXAM -SOLUTION Determine whether statements 1 through 10 are true of false. If you believe a statement is
The Bernstein Problem for Complete Lagrangian Stationary Chikako Mese
Solutions to Exam 1 1. Let f(x, y) = x2
SYLLABUS 110.109 CALCULUS II (Engineering and Physical Sciences)
MIDTERM FOR 110 405 Answer all six questions. The first two questions are True/False. Fully justify your answer
Superrigidity of Hyperbolic Buildings Georgios Daskalopoulos
Uniqueness theorems for harmonic maps into metric spaces Chikako Mese
Harmonic Maps into the Model Space for the Weil-Petersson Metric