- a
manifold is a
topological space that
locally resembles Euclidean space near each point. More precisely, an n-dimensional
manifold, or n-
manifold for...
- In mathematics, a
differentiable manifold (also
differential manifold) is a type of
manifold that is
locally similar enough to a
vector space to allow...
-
differential geometry, a pseudo-Riemannian
manifold, also
called a semi-Riemannian
manifold, is a
differentiable manifold with a
metric tensor that is everywhere...
- In
differential geometry, a
Riemannian manifold or
Riemannian space (M, g) is a real,
smooth manifold M
equipped with a positive-definite
inner product...
- In
algebraic geometry, a Calabi–Yau
manifold, also
known as a Calabi–Yau space, is a
particular type of
manifold which has properties, such as
Ricci flatness...
-
inlet manifold or
intake manifold (in
American English) is the part of an
engine that
supplies the fuel/air
mixture to the cylinders. The word
manifold comes...
- mathematics. All
manifolds are
topological manifolds by definition.
Other types of
manifolds are
formed by
adding structure to a
topological manifold (e.g. differentiable...
- Calabi–Yau
manifold Complex manifold, a
manifold over the
complex numbers Differentiable manifold Einstein manifold Flag
manifold Flat
manifold G2
manifold Hermitian...
- In mathematics, a
closed manifold is a
manifold without boundary that is compact. In comparison, an open
manifold is a
manifold without boundary that has...
-
differential geometry, a
subject of mathematics, a
symplectic manifold is a
smooth manifold, M {\displaystyle M} ,
equipped with a
closed nondegenerate...
