Lectures on the h-Cobordism Theorem

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• Geometria

Integral curve; Characterization (mathematics); Continuous function; Projection (mathematics); Topology; Tangent space; Partition of unity; Diagram (category theory); Contractible space; Degeneracy (mathematics); Existence theorem; Hessian matrix; Implicit function theorem; Critical point (mathematics); Tangent bundle; Existential quantification; Corollary; Diffeomorphism; Hyperbolic function; Manifold; Exponential map (Lie theory); Elementary proof; Transitive relation; Theorem; Simply connected space; Commutative diagram; Inverse function theorem; Equivalence relation; Disk (mathematics); Infimum and supremum; Intersection number (graph theory); Basis (linear algebra); Codimension; Parity (mathematics); Equivalence class; Morse theory; Intersection number; Vector field; Homotopy; Scalar multiplication; Differential equation; Isomorphism theorem; Variable (mathematics); Ambient isotopy; Sphere theorem (3-manifolds); Bounded set (topological vector space); Stiefel manifold; Embedding; Polynomial; Cohomology; Smoothness; H-cobordism; Universal coefficient theorem; Symmetric space; Function (mathematics); Neighbourhood (mathematics); Uniqueness theorem; Differentiable manifold; Generalized Poincare conjecture; Topological space; Support (mathematics); Fundamental group; Exponential map (Riemannian geometry); Identity matrix; Partial derivative; Cobordism; Inclusion map; Intersection (set theory); Ordinary differential equation; Submanifold