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Category Archives: Differential Topology
MA5311. HW due April 7
Solve Exercises 10,14,15,16,18,19 in Chapter 1 of the book “The Laplacian on a Riemannian manifold”.
Posted in Differential Topology
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MA5311. About John Milnor
John Milnor is a renowned mathematician who made fundamental contributions to differential topology and was awarded the Fields medal in 1962. One of his most striking result is the existence of several distinct differentiable structures on the 7 dimensional sphere (!). The following … Continue reading
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MA5311: Homework 1, due Wednesday 1/25
Exercise 1. Show that the sphere is a dimensional smooth manifold. Exercise 2. We consider the following two subsets of the plane and . Are and smooth manifolds ? Of course, justify your answer with a proof. Exercise 3. Let be a ndimensional … Continue reading
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MATH 5311: Differential Topology
During the Spring, I will be teaching a class on differential topology. Lecture Notes will not be posted on this blog since I will be explicitly using several books. The course will mainly be organized in two parts. Part 1. Introduction … Continue reading
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