Research profile
Marius Furter
Author of work recommended on this site.
- 7
- on the reading lists
Why people read this work
On the reading lists
What this site's guides and courses recommend by Marius Furter, and why. Each opens its Library entry.
- A good place to startVideoTopology Lecture 07: Hausdorff Spaces
The Hausdorff condition and why manifolds need it.
Recommended in Guidebook 7A.2: Compactness and Compactification
- VideoTopology Lecture 10: Topological Manifolds
The definition of a topological manifold and first examples.
Recommended in Guidebook 7A.3: Manifolds and Surfaces
- VideoTopology Lecture 14: Quotient Spaces I
The quotient topology and how gluing produces new spaces.
Recommended in Guidebook 7A.1: Topological Spaces and Quotients
- VideoTopology Lecture 18: Connectedness
Connectedness in topological spaces, its behaviour under maps, products and quotients, and why the connected subsets of ℝ are exactly the intervals (from 50:50).
Recommended in Guidebook 2B.4: Connectedness
- VideoTopology Lecture 19: Path-Connectedness
Path-connectedness implies connectedness, and a connected space that is not path-connected (from 37:28).
Recommended in Guidebook 2B.4: Connectedness
- VideoTopology Lecture 21: Compactness I
Compactness by open covers, first examples, and why continuous images of compact spaces are compact.
Recommended in Guidebook 7A.2: Compactness and Compactification
- VideoTopology Lecture 22: Compactness II
Compact subsets of Hausdorff spaces, and the tube lemma.
Recommended in Guidebook 7A.2: Compactness and Compactification
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NP-RC-696353 is Marius Furter's permanent number in the Ricci flow community on Neckpinch. It stays with them through any change of name or post. More about these numbers.
A window on one part of a person's work: papers here go back to 2021 and cover Ricci flow and its neighbouring flows, with the older work the site recommends, so this page is no measure of anyone's whole output. Being listed is not an endorsement by or of the person. If two people share this name, their work may appear together here. How it is put together.