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fferential Topology [Brin M.G.] {Course Notes} ----->SEEDD!!!
0.INTRO
1.Basics
2.Derivate and Chain rule in Euclidean spaces
3.three derivates
4.Higher Derivates
5.The full definition of differentiable manifold
6.The tangent space of a manifold
7.The inverse function Theorem
8.The C category and diffeomorphisms
9.Vector fields and flows
10. Consequences of the inverse function theorem
11.Submanifolds
12.Bump functions and partitions of unity
13 The C^1 metric
14.The tangent space over a coordinate patch
15.Approximations
16.Sard's theorem
17.Transversatility
18.Manifolds with boundary
fferential Topology [Brin M.G.] {Course Notes} ----->SEEDD!!!
0.INTRO
1.Basics
2.Derivate and Chain rule in Euclidean spaces
3.three derivates
4.Higher Derivates
5.The full definition of differentiable manifold
6.The tangent space of a manifold
7.The inverse function Theorem
8.The C category and diffeomorphisms
9.Vector fields and flows
10. Consequences of the inverse function theorem
11.Submanifolds
12.Bump functions and partitions of unity
13 The C^1 metric
14.The tangent space over a coordinate patch
15.Approximations
16.Sard's theorem
17.Transversatility
18.Manifolds with boundary