This is so that I can remind the lendee/lender of books borrowed.

 

I am borrowing from:
  the following book(s):
 
Dr. Wolf

Two-dimensional Geom. Variational Problems (Jost)
Elliptic PDE (Gilbard and Trudinger)
Elliptic PDE (Han and Lin)
Nonlinear Analysis on Manifolds (Aubin)
Selected Topics in Harmonic Maps (Eells and Lemaire)
Riemannian Geometry: An Intro to Curvature (Lee)
Global Differential Geometry (Chern)
Handbook of Teichmuller Theory, Vol. 1 (Papadopoulos)

 
Qiongling Li
Compact Riemann Surfaces (Jost)
Complex Algebraic Curves (Kirwan)
 
Fondren Library
(please don't
recall these!)

Characteristic classes(Milnor)
Lectures on Seiberg-Witten invariants (Moore)
Integral formulas in Riemannian geometry (Yano)
Nonpositive curvature: geometric and analytic aspects (Jost)
Nonlinear analysis on manifolds: Sobolev spaces and inequalities (Hebey)
Some nonlinear problems in Riemannian geometry (Aubin)
Singularities of differentiable maps (Arnolʹd)
Harmonic mappings between Riemannian manifolds (Jost)
Variational problems in geometry (Nishikawa)
Two reports on harmonic maps (Eells and Lemaire)
Harmonic maps: selected papers of James Eells and collaborators (Eells)
Stable mappings and their singularities (Golubitsky)