# Category:Geometric topology

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In mathematics, **geometric topology** is the study of manifolds and their embeddings, with representative topics being knot theory and braid groups. It has come over time to be almost synonymous with low-dimensional topology, concerning in particular objects of three or four dimensions.

## Subcategories

This category has the following 8 subcategories, out of 8 total.

### 0–9

### B

### K

### M

### S

## Pages in category "Geometric topology"

The following 125 pages are in this category, out of 125 total. This list may not reflect recent changes (learn more).

### B

### C

### D

### G

### H

### L

### M

### S

- Schoenflies problem
- Seifert fiber space
- Seifert surface
- Semi-s-cobordism
- Side-approximation theorem
- Signature (topology)
- Slam-dunk
- Sphere theorem (3-manifolds)
- Spherical 3-manifold
- Spherical space form conjecture
- Steenrod problem
- String topology
- Surface (topology)
- Surface bundle
- Surgery structure set
- Symplectic filling

### T

### W

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