Geometry and Topology of Manifolds

Chapter 1 Minimal Legendrian Surfaces in the Five-Dimensional Heisenberg Group

Chapter 2 Gluing Principle for Orbifold Stratified Spaces

Chapter 3 Applications of the Affine Structures on the Teichmüller Spaces

Chapter 4 Critical Points of the Weighted Area Functional

Chapter 5 A New Look at Equivariant Minimal Lagrangian Surfaces in $${\mathbb {C}} P^2$$ C P 2

Chapter 6 A Survey on Balanced Metrics

Chapter 7 Can One Hear the Shape of a Group?

Chapter 8 Differential Topology Interacts with Isoparametric Foliations

Chapter 9 Unobstructed Deformations of Generalized Complex Structures Induced by $$C^{\infty } $$ C ∞ Logarithmic Symplectic Structures and Logarithmic Poisson Structures

Chapter 10 The Symplectic Critical Surfaces in a Kähler Surface

Chapter 11 Some Evolution Problems in the Vacuum Einstein Equations

Chapter 12 Willmore 2-Spheres in $$S^n$$ S n : A Survey

Chapter 13 The Yau-Tian-Donaldson Conjecture for General Polarizations, I

Chapter 14 Behavior of Gaussian Curvature and Mean Curvature Near Non-degenerate Singular Points on Wave Fronts

Chapter 15 The Calabi Invariant and Central Extensions of Diffeomorphism Groups

Chapter 16 Concentration, Convergence, and Dissipation of Spaces

Chapter 17 The Space of Left-Invariant Riemannian Metrics

Chapter 18 Futaki Invariant and CM Polarization