Geometry
Geometry is dedicated to studying the metric structures of space, geometric configurations, and their evolution. It deeply intersects with numerous fields such as topology, algebraic and complex geometry, mathematical physics, and partial differential equations. The geometry team at Zhejiang University focuses on cutting-edge directions in (real) differential geometry and geometric analysis, encompassing core areas like metric geometry and hypersurface geometry. Their work covers topological structures and convergence properties of manifolds under curvature constraints, geometric evolution equations, and the profound applications of nonlinear partial differential equations in geometric variational problems and mathematical physics. The team uses tools from modern analysis to explore the natural equations and structures arising in geometry. They are dedicated to solving fundamental and significant problems in the field, driving the deep integration and theoretical breakthroughs in analysis, partial differential equations, and geometry.
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Geometry is dedicated to studying the metric structures of space, geometric configurations, and their evolution. It deeply intersects with numerous fields such as topology, algebraic and complex geometry, mathematical physics, and partial differential equations. The geometry team at Zhejiang University focuses on cutting-edge directions in (real) differential geometry and geometric analysis, encompassing core areas like metric geometry and hypersurface geometry. Their work covers topological structures and convergence properties of manifolds under curvature constraints, geometric evolution equations, and the profound applications of nonlinear partial differential equations in geometric variational problems and mathematical physics. The team uses tools from modern analysis to explore the natural equations and structures arising in geometry. They are dedicated to solving fundamental and significant problems in the field, driving the deep integration and theoretical breakthroughs in analysis, partial differential equations, and geometry.
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