Torus bundle 1970-01-01
A **torus bundle** is a type of fiber bundle where the fiber is a torus, typically denoted as \( T^n \), with \( n \) representing the dimension of the torus. In simpler terms, a torus can be thought of as the surface of a donut, and \( T^n \) refers to the n-dimensional generalization of this shape.
Trigenus 1970-01-01
Tubular neighborhood 1970-01-01
A tubular neighborhood is a concept from differential topology, which refers to a certain kind of neighborhood around a submanifold within a manifold.
Whitney disk 1970-01-01
A Whitney disk is a fundamental concept in differential topology, named after mathematician Hassler Whitney. It refers to a specific type of two-dimensional disk that is used to study smooth mappings and embeddings of manifolds. In a more technical sense, a Whitney disk is an embedded disk in a manifold that is used to demonstrate the conditions for certain topological properties.
Wild arc 1970-01-01