-
An n-dimensional manifold M is a second countable Hausdorff space that is locally homeomorphic to Rⁿ . There seems to be several parts in the library already:
- [x] `second_countable`
- [x] `Hausd…
-
Hi,
this looks like a super interesting package – are the manifolds then used within Tensorkit?
If so, would it maybe be useful to check whether we can join forces with the following idea:
We hav…
-
-
Hi!
I have been working on stochastic frozen flow integrators, with the goal of creating new efficient intrinsic methods for solving SDEs on manifolds, implementing them, and adding them to the Manif…
-
I'd like to collect in one place items that we'd like to do before releasing 1.0 of Manifolds.jl and ManifoldsBase.jl. I'm not going to specifically focus on these but I think it'd be nice to have som…
-
In DiffEq we define implicit manifolds and project using a Newton method here:
https://github.com/JuliaDiffEq/DiffEqCallbacks.jl/blob/master/src/manifold.jl
We set this up with the generic nlsol…
-
I'm looking for a way to describe distributions on manifolds (for now, spheres), so that their `pdf` is defined in a consistent way. This repo seems to be the natural place to ask such a question. May…
-
See: https://arxiv.org/abs/2009.10113
-
When a new manifold is created in the 3D view, have it morph from the previous manifold. This will be relatively easy if they have the same number of points, but more difficult if the number differs.
-
Grassmannian manifolds are extremely important in (differential) geometry. Thus, we want to add them to the catalog of manifolds in Sage.
The following notes introduce charts and their transition m…